RAPORT DE AUTOEVALUARE PERIOADA 2010-2012 · Ioan I. Vrabie, Differential Equations. An...

RAPORT DE AUTOEVALUARE

PERIOADA 2010-2012

1. Date de identificare institut/centru : 1.1. Denumire: INSTITUTUL DE MATEMATICA OCTAV MAYER

1.2. Statut juridic: INSTITUTIE PUBLICA

1.3. Act de infiintare: Hotarare nr. 498 privind trecere Institutului de

Matematica din Iasi la Academia Romana, din 22.02.1990,

Guvernul Romaniei.

1.4. Numar de inregistrare in Registrul Potentialilor Contractori: 1807

1.5. Director general/Director: Prof. Dr. Catalin-George Lefter

1.6. Adresa: Blvd. Carol I, nr. 8, 700505-Iasi, Romania,

1.7. Telefon, fax, pagina web, e-mail: tel :0232-211150

http://www.iit.tuiasi.ro/Institute/institut.php?cod_ic=13.

e-mail: [email protected]

2. Domeniu de specialitate : Mathematical foundations 2.1. Conform clasificarii UNESCO: 12

2.2. Conform clasificarii CAEN: CAEN 7310 (PE1)

3. Stare institut/centru 3.1. Misiunea institutului/centrului, directiile de cercetare, dezvoltare, inovare.

Rezultate de excelenta in indeplinirea misiunii (maximum 2000 de caractere):

Infiintarea institutului, in 1948, a reprezentat un moment esential pentru dezvoltarea, in

continuare, a matematicii la Iasi.

Cercetarile in prezent se desfasoara in urmatoarele directii: Ecuatii cu derivate partiale

(ecuatii stochastice cu derivate partiale si aplicatii in studiul unor probleme neliniare, probleme

de viabilitate si invarianta pentru ecuatii si incluziuni diferentiale si aplicatii in teoria controlului

optimal, stabilizarea si controlabilitatea ecuatiilor dinamicii fluidelor, a sistemelor de tip reactie-

1

mailto:[email protected]

difuzie, etc.), Geometrie (geometria sistemelor mecanice, geometria lagrangienilor pe fibrate

vectoriale, structuri geometrice pe varietati riemanniene, geometria foliatiilor pe varietati

semiriemanniene, spatii Hamilton etc), Analiza matematica (analiza convexa, optimizare,

operatori neliniari in spatii uniforme, etc.), Mecanica (elasticitate, termoelasticitate si modele

generalizate in mecanica mediilor continue). Multe dintre cercetari sunt realizate in cadrul unor

granturi de cercetare stiintifica, internationale si nationale.

3.2. Modul de valorificare a rezultatelor de cercetare, dezvoltare, inovare si gradul de recunoastere a acestora (maximum 1000 de caractere):

Principala modalitate de valorificare a rezultatelor obtinute prin cercetare consta in

publicarea in reviste de specialitate de inalta tinuta, comunicarea la manifestari stiintifice

nationale si internationale, promovarea lor prin prezentarea unor conferinte la diverse universitati

si institute de cercetare din tara si din strainatate.

Aspecte concrete legate de: personalul institutului, preocuparile si productia stiintifica a

membrilor si tematica sedintelor bi-saptamanale de la institut se pot gasi pe pagina de internet a

institutului la adresa http://www.iit.tuiasi.ro/Institute/institut.php?cod_ic=13.

In legatura cu rezultatele stiintifice obtinute de membrii institului in ultimii ani (2010-

2012), mentionam: 5 carti de specialitate publicate in edituri din strainatate, 1 capitol de carte

publicat in strainatate, 101 articole stiintifice in reviste indexate ISI, 10 articole in reviste

indexate BDI. Articolele sunt publicate in reviste de specialitate din strainatate de un real

prestigiu stiintific. Vizibilitatea rezultatelor cercetarii este dovedita de numarul mare de citari in

revistele de specialitate (1436 citari in reviste indexate ISI cu factor de impact >0.3 si 62 citari in

alte reviste indexate in baze de date). Rezultatele au fost diseminate prin participari la conferinte

importante din subdomenii de cercetare vizate.

Vizibilitatea rezultatelor este dovedita si de faptul ca dintre cei 18 cercetatori angajati, 6

au indicele Hirsch mai mare de 8. Trei dintre cercetatorii institutului au peste 200 de citari in

perioada la care se refera prezenta raportare. Citarile din raport sunt cele din articolele aparute in

perioada 2010-2012 si se refera la toate lucrarile elaborate in timp de membrii institutului.

2

3.3. Situatia financiara -datorii la bugetul de stat: Unitatea este adminstrata financiar de Filiala Iasi a Academiei Romane. Aceasta nu are

probleme de ordin fianciar.

3.4. Numarul personalului de cercetare (CS -CS I): 18

NUME/PRENUME POZITIE PERIOADA

1. Viorel Barbu C.S. I 2010-2012

2. Dorin Iesan C.S. I 2010-2012

3. Ioan I. Vrabie C.S. I 2010-2012

4. Corneliu Ursescu C.S. I 2010-2012

5. Constantin Zalinescu C.S. I 2010-2012

6. Aurel Rascanu C.S. I 2010-2012

7. Catalin-George Lefter C.S. I 2010-2012

8. Sebastian Anita C.S. I 2010-2012

9. Ovidiu Carja C.S. I 2010-2012

10. Mihai Anastasiei C.S. I 2010-2012

11. Catalin Popa C.S. II 2010-2012

12. Teodor Havarneanu C.S. II 2010-2012

13. Cristina Stamate C.S. II 2010-2012

14. Adrian Zalinescu C.S. III 2010-2012

15. Gabriela Litcanu C.S. III 2010-2012

16. Ionel-Dumitrel Ghiba C.S. III 2010-2012

Stan Chirita C.S. 2011-2012 17.

Adriana-Ioana Lefter C.S. 2010-2011

18. Ionut Munteanu C.S. 2010-2012

3.5. Numarul total al personalului: 19=18 cercetatori+1 documentarist

NUME/PRENUME POZITIE PERIOADA

1. Mocanu Elena documentarist 2012

3

4. Criterii de performanta in cercetarea stiintifica (toate criteriile analizeaza numai perioada de evaluare) (60%) (a se vedea Anexa 1)

CRITERII DESCRIPTORI PUNCTAJE

ACORDATE

1. Participarea la un program

fundamental sau prioritar al Academiei

Romane si realizarea obiectivelor sale.

- Criterii de

performanta in

cercetarea stiintifica

(60%)

6446.927

(conform Anexa 1)

2. Un tratat aparut intr-o editura

consacrata din strainatate

-

3. O carte de specialitate aparuta intr-o

editura consacrata din strainatate

500

4. O monografie aparuta intr-o editura


-

5. O carte de specialitate editata intr-o

editura consacrata din strainatate

15

6. Un tratat editat intr-o editura


-

7. O monografie editata intr-o editura


-

8. Un tratat aparut in Editura Academiei

Romane

-

9. O carte aparuta in Editura Academiei

Romane

-

10. O monografie aparuta in Editura

Academiei Romane

-

11. Un tratat editat in Editura Academiei

Romane

-

4

12. O carte de specialitate editata in

Editura Academiei Romane

-

13. O monografie editata in Editura

Academiei Romane

-

14. Un articol publicat intr-o revista cotata

de Web of Science (Thomson Reuters)

FI>0.2 (1+10*FI) puncte / articol

1272.3

15. O lucrare prezentata la o manifestare

stiintifica internationala, publicata integral

intr-o revista cotata de Web of Science

(Thomson Reuters)

-

16. O lucrare prezentata la o manifestare

stiintifica internationala, publicata integral

intr-un volum editat intr-o editura

consacrata din strainatate, inclusiv

electronic (Conference Proceedings

Citation Index-Science, Web of Science,

Thomson Reuters)

6

17. Un capitol intr-un tratat, carte sau

monografie editate intr-o editura


1

18. Un capitol intr-un tratat, carte sau

monografie editate in Editura Academiei

Romane

-

19. Citari 3693 puncte din citari ISI 81 puncte din alte citari

4308 + 62=

4370

20. Factor de impact cumulat conform

Web of Science (Thomson Reuters)

88.627

21. O carte aparuta intr-o editura -

5

consacrata din tara

22. O carte editata intr-o editura

consacrata din tara

7

23. Un articol aparut intr-o revista

recunoscuta de CNCS (B+) sau indexata

intr-o baza internationala de date (BDI)

10 articole

24. O conferinta invitata/plenara/keynote

prezentata la o manifestare stiintifica

internationala

145

25. O conferinta invitata/plenara/keynote

prezentata la o manifestare stiintifica

nationala

12

26. O comunicare orala prezentata la o

manifestare stiintifica internationala

19

27. O comunicare orala prezentata la o

manifestare stiintifica nationala

11

5. Capacitatea de a atrage fonduri de cercetare (20%) (a se vedea Anexa 2)


ACORDATE

1 Un contract castigat de catre institut /

centru de la organizatii

internationale

-

2 Un contract castigat de catre institut /

centru de la organisme nationale

100

3 Participare in parteneriate nationale

sau internationale

-

Capacitatea de a

atrage fonduri de

cercetare (20%)

280

(conform Anexa 2)

4 Simpozion, scoala de vara

internationala organizata de institut /

180

6

centru.

5 simpozion, scoala de vara

nationala organizata de institut /

centru.

-

6. . Capacitatea de a dezvolta servicii, tehnologii, produse (0%) - NU ESTE CAZUL- (a se vedea Anexa 3)

1. Un brevet acordat la nivel international la nivel national

2. Un brevet aplicat la nivel international la nivel national

3. Un brevet citat in Web of Science (Thomson Reuters)

4. Produse si tehnologii rezultate din activitati de cercetare bazate pe omologari sau

inovatii proprii (produs vandut, sume incasate)6

5 Un laborator de cercetare-dezvoltare acreditat

6 Studii de impact si servicii comandate de un beneficiar

Punctaj total dezvoltare servicii s.a.

7. Capacitatea de a pregati superior tineri cercetatori (doctorat, post-doctorat) (10%) (a se vedea Anexa 4)


ACORDATE

1. Institutul/centrul are dreptul de a conduce

doctorate

-

2. Un conducator de doctorat care activeaza in

institut/centru

240

3. Un doctorand -

Capacitatea de a

pregati superior

tineri cercetatori

(doctorat, post-

doctorat) (10%)

262.22 4. Un post-doctorand -

7

5. Un cercetator angajat in institut/centru care a

obtinut titlul de doctor in perioada de evaluare

2 doctori (conform Anexa 4)

6. Raportul numar de tineri doctori (sub 10 ani

de la sustinerea tezei) -Nt -pe

numarul de cercetatori din institut -Nc 100 * Nt /

Nc

22.22

8. Prestigiu stiintific (toata perioada de activitate) (10%) (A se vedea Anexa 5)


ACORDATE

1. Un membru in colectivul de redactie al unei

reviste nationale/internationale (cotata de

Web of Science, Thomson Reuters sau

indexata intr-o BDI) sau in colectivul

editorial

al unor edituri internationale consacrate

1620

2. Un membru in conducerea unei organizatii

internationale de specialitate

-

3. Un membru al Academiei Romane 80

4. Un cercetator cu un indice Hirsch peste 8 6 cercetatori

5. Un membru de onoare (fellow, senior) al

unei societati stiintifice

nationale/internationale

-

Prestigiu stiintific

(toata perioada de

activitate) (10%)

1710

(conform Anexa 5)

6. Un premiu al Academiei Romane -

8

9

7. Un premiu (distinctie) al unei societati

stiintifice nationale obtinut printr-un proces

de selectie

10

8. Un premiu (distinctie) al unei societati

stiintifice internationale obtinut printr-un

proces de selectie

-

Punctaj total= 4121.3782

Director,

Prof. Dr. Catalin-George Lefter

Anexa 1

Institutul de Matematica Octav Mayer

Criterii de performanta in cercetarea stiintifica (toate criteriile analizeaza numai perioada de evaluare)(60%)

1. Participarea la un program fundamental sau prioritar al Academiei Române si realizarea obiectivelor sale -

2. Un tratat aparut într-o editura consacrata din strainatate -

3. O carte de specialitate aparuta într-o editura consacrata din strainatate - 100 puncte / carte-

3.1. V. Barbu, T. Precupanu, Convexity and Optimization in Banach Spaces, Springer, New York, 2011 (368 pp.). 3.2. V. Barbu, Nonlinear Differential Equations of Monotone Type in Banach Spaces, Springer, Berlin, New York,

2010. 3.3. V. Barbu, Stabilization of Navier-Stokes Flows, Springer, Berlin, London, 2010. 3.4. Ioan I. Vrabie, Differential Equations. An introduction to basic results, concepts and applications, Second

Edition, World Scientific, New Jersey – London - Singapore - Beijing - Shanghai - Hong Kong - Taipei -Chennai, 2011.

3.5. S. Anita, V. Arnautu, V. Capasso, An Introduction to Optimal Control Problems in Life Sciences and Economics. From Mathematical Models to Numerical Simulation with MATLAB, Birkhauser, 2011. Punctaj : 500

4. O monografie aparuta într-o editura consacrata din strainatate -

5. O carte de specialitate editata într-o editura consacrata din strainatate - 15 puncte / carte-

5.1. V. Barbu, O. Carja. (Editors). "Alexandru Myller" Mathematical Seminar. Proceedings of the Centennial Conference held in Iaşi, June 21-26, 2010. AIP Conference Proceedings, 1329. American Institute of Physics, Melville, NY, 2011. vi+300 pp.

Punctaj : 15

6. Un tratat editat într-o editura consacrata din strainatate -

7. O monografie editata într-o editura consacrata din strainatate -

8. Un tratat aparut în Editura Academiei Române -

9. O carte aparuta în Editura Academiei Române -

10. O monografie aparuta în Editura Academiei Române -

11. Un tratat editat în Editura Academiei Române -

12. O carte de specialitate editata în Editura Academiei Române -

13. O monografie editata în Editura Academiei Române

1

-

14. Un articol publicat intr-o revista cotata de Web of Science (Thomson Reuters) FI>0.2 (1+10*FI) puncte / articol

14.1. V. Barbu, M. Röckner, Stochastic Porous Media Equations and Self-Organized Criticality: Convergence to the Critical State in all Dimensions, Commun. Math. Phys. 311, (2012) 539–555. FI=1.941.

14.2. V. Barbu, Giuseppe Da Prato, Michael Röckner, Finite time extinction of solutions to fast diffusion equations driven by linear multiplicative noise, J. Math. Anal. Appl. 389 (2012) 147–164. FI= 1.001

14.3. V. Barbu, Optimal Control Approach to Nonlinear Diffusion Equations Driven by Wiener Noise, J Optim Theory Appl. DOI 10.1007/s10957-011-9946-8 (2012). FI=1.062

14.4. V. Barbu, Stabilization of Navier–Stokes Equations By Oblique Boundary Feedback Controllers, Siam J. Control Optim. 50, No. 4 (2012) 2288–2307. FI=1.518

14.5. V. Barbu, G. Da Prato, L. Tubaro, The Stochastic Reflection Problem in Hilbert Spaces, Communications in Partial Differential Equations, 7 (2012), 352-367. FI=0.894

14.6. V. Barbu, The stochastic reflection problem with multiplicative noise, Nonlinear Analysis 75 (2012) 3964–3972. FI= 1.536

14.7. V. Barbu, I. Lasiecka, The unique continuation property of eigenfunctions to Stokes–Oseen operator is generic with respect to the coefficients, Nonlinear Analysis 75 (2012), 4384–4397. FI= 1.536

14.8. V. Barbu, A variational approach to stochastic nonlinear parabolic problems, Journal of Mathematical Analysis and Applications, 384, 1 (2011), 2-15. FI=1.001

14.9. V. Barbu, M. Roeckner, On a random scaled porous media equation, Journal of Differential Equations, 251, 9 (2011), 2494-2514. FI= 1.277

14.10. V. Barbu, G. Da Prato, L. Tubaro, Kolmogorov equation associated to the stochastic reflection problem on a smooth convex set of a Hilbert space II, Annales de Institut Henri Poincare, Probabilits et Statistiques, 47, 3 (2011), 699-724. FI= 0.897

14.11. V. Barbu, Internal stabilization of the Oseen-Stokes equations by Stratonovich noise, Systems and Control Letters, 60 (2011), 604-607. FI=1.222

14.12. V. Barbu, G. Da Prato, L. Tubaro, A reflection type problem for the stochastic 2D Navier-Stokes equations with periodic conditions, Electronic Communications in Probability, 16 (2011), 304-313. FI=0.527

14.13. V. Barbu, S. Rodrigues Sergio, A. Shirikyan, Internal exponential stabilization to a nonstationary solution for 3D Navier-Stokes equations, SIAM J. Control Optimiz., 49, 4 (2011), 1454-1478. FI=1.518

14.14. V. Barbu, The internal stabilization by noise of the linearized Navier-Stokes equation, ESAIM: COCV, 17 (2011), 117-130. FI= 0.758

14.15. V. Barbu, G. Da Prato, Internal stabilization by noise of the Navier-Stokes equation, SIAM J. Control Optim., 49, 1 (2011), 1-20. FI=1.518

14.16. V. Barbu, M. Rockner, F. Russo, Probabilistic representation for solutions of an irregular porous media type equation: the degenerate case, Probab. Theory Relat. Fields, 151 (2011), 1-43. FI=1.533

14.17. V. Barbu, Self-organized criticality and convergence to equilibrium of solutions to nonlinear diffusion equations, Annual Reviews in Control, 34 (2010), 52-61. FI=1.319

14.18. V. Barbu, Stabilization of a plane periodic chanall by noise wall normal controllers, Systems & Control Letters, 59, 10 (2010), 608-614. FI=1.222

14.19. V. Barbu, Exponential stabilization of the linearized Navier-Stokes equations by pointwise feedback controllers, Automatica, 46, 12 (2010), 2022-2027. FI=2.829

14.20. V. Barbu, G. Da Prato, L. Tubaro, Invariant measures and Kolmogorov equation for stochastic fast diffusion equation, Stochastic Processes and their applications, 120 (2010), 1247-1266. FI=1.01.

14.21. V. Barbu, G. Da Prato, Ergodicity for the phase-field equations perturbed by gaussian noise, Infinite Dimensional Analysis, Quantum Probability and Related Topics, 14, 1 (2011), 35-55. FI=0.700.

14.22. C.G. Lefter; L. Alfredo, Approximate controllability for an integro-differential control problem. Appl. Anal. 91, No. 8, 1529-1549 (2012). FI= 0.744

14.23. C.G. Lefter, Feedback stabilization of magnetohydrodynamic equations. SIAM J. Control Optim. 49, No. 3, 963-983 (2011). FI=1.518

14.24. C.G. Lefter, On a unique continuation property related to the boundary stabilization of magnetohydrodynamic equations. An. Ştiinţ. Univ. Al. I. Cuza Iaşi, Ser. Nouă, Mat. 56, No. 1, 1-15 (2010). FI=0.25

2

14.25. D. Iesan, Chiral effects in uniformly loaded rods, J. Mech. Phys. Solids 58(2010), 1272-1285. FI=2.806 14.26. D. Iesan, Torsion of chiral Cosserat elastic rods, European J. of Mechanics – A/Solids 29(2010), 990-999.

FI=1.484 14.27. D. Iesan, Thermal effects in chiral elastic rods, Int. J. Thermal Sciences 49 (2010), 1593-1599 . FI=2.142 14.28. D. Iesan, Deformation of orthotropic porous elastic bars under lateral loading, Arch. Mech. 62(2010),3-20.

FI=0.396 14.29. D. Iesan, A. Scalia, Plane deformation of elastic bodies with microtemperatures, Mech. Res.

Comm.37(2010), 617-621. FI=1.273 14.30. D. Iesan, A. Scalia, On the deformation of orthotropic Cosserat elastic cylinders, Mathematics and

Mechanics of Solids, 16(2011), 177-199. FI=1.012 14.31. D. Iesan, Prestressed composites modeled as interacting solid continua, Nonlinear Analysis: Real World

Applications, 12(2011), 513-524. FI=2.043 14.32. D. Iesan, Deformation of porous Cosserat elastic bars, Int. J. Solids Structures, 48 (2011), 573-583. FI=1.857 14.33. D. Iesan, Pressure vessel problem for chiral elastic tubes, Int.J. Eng.Sci. 49(2011), 411-419. FI=1.210 14.34. D. Iesan, A. Scalia, On a theory of thermoviscoelastic mixtures, J. Thermal Stresses 34 (2011), 228-243.

FI=0.805 14.35. D. Iesan, Thermal stresses in chiral elastic beams, J. Thermal Stresses 34(2011), 458-487. FI= 0.805 14.36. D. Iesan, On a theory of thermoviscoelastic materials with voids, J. Elasticity, 104(2011)369-384. FI=1.110 14.37. D. Iesan, Micromorphic elastic solids with initial stresses and initial heat flux, Int.J. Eng. Sci. 49 (2011),

1350-1356. FI=1.210 14.38. D. Iesan, R. Quintanilla, Two-dimensional heat conduction in thermodynamics of continua with

microtemperature distributions, International Journal of Thermal Sciences 55(2012), 48-59. FI=2.142 14.39. D. Iesan, On the torsion of inhomogeneous and anisotropic bars, Mathematics and Mechanics of Solids,

(2012), DOI:10.1177/1081286511433083. FI=1.012 14.40. D. Iesan, S. De Cicco, A theory of chiral Cosserat elastic plates, Journal of Elasticity (2012) DOI

10.1007/s10659-012-9400-7. FI=1.110 14.41. D. Iesan, Deformation of chiral rods in the strain gradient theory of thermoelasticity, European Journal of

Mechanics-A/Solids, 2012 DOI:10.1016/j.euromechsol.2012.08.006. FI=1.484 14.42. D. Iesan, R. Quintanilla, Non-linear deformations of porous elastic solids, International Journal of Non-

Linear Mechanics (2012), DOI: 10.1016/j.ijnonlinmec.2012.08.005. FI=1.209 14.43. A. Lorenzi, I. I. Vrabie, Identification for a Semilinear Evolution Equation in a Banach Space, Inverse

Problems, 26, No. 8, Article ID 085009, 16 p. (2010). FI= 1.88 14.44. A. Paicu, I. I. Vrabie, A class of nonlinear evolution equations subjected to nonlocal initial conditions,

Nonlin. Anal. 72 (2010), 4091-4100. FI=1.536 14.45. I.I. Vrabie, Existence for nonlinear evolution inclusions with nonlocal retarded initial conditions, Nonlin.

Anal. 74 (2011) 7047–7060. FI=1.536 14.46. I.I. Vrabie, Existence in the large for nonlinear delay evolution inclusions with nonlocal initial conditions, J.

Functional Analysis, 262 (2012), 1363-1391. FI=1.082 14.47. I.I. Vrabie, Nonlinear retarded evolution equations with nonlocal initial conditions, Dynamic Systems and

Applications, 21 (2012), 417-440. FI= 0.319 14.48. A. Lorenzi, I.I. Vrabie, An identification problem for a nonlinear evolution equation in a Banach space,

Applicable Analysis, 91 (2012), 1583-1604. FI= 0.744 14.49. I.I. Vrabie, Global solutions for nonlinear delay evolution inclusions with nonlocal initial conditions, Set-

Valued Anal., 20 (2012), 477-497. FI= 0.791 14.50. C. Ursescu, A mean value inequality for multifunctions. [J] Bull. Math. Soc. Sci. Math. Roum., Nouv. Sér.

54 (102), No. 2, 193-200 (2011). FI: 0.507 14.51. C. Ursescu, The topological frame of a reflexive result, Journal of Convex Analysis, 17, 1 (2010), 51-58.

FI=0.823 14.52. C. Ursescu, A near subtraction result in metric spaces (the locally closed graph case), Nonlinear Analysis, 73,

10 (2010), 3295-3302. FI=1.536 14.53. C. Zalinescu, On duality gap in linear conic problems, Optim. Lett. 6 (2012), 393–402, DOI:

10.1007/s11590-011-0282-6. FI=0.952 14.54. C. Zalinescu, On two triality results, Optimization and Engineering 12 (2011), 477-487,

DOI:10.1007/s11081-010-9134-y. FI=0.476

3

http://www.ams.org/mathscinet/search/journaldoc.html?cn=Nonlinear_Analhttp://www.ams.org/mathscinet/search/journaldoc.html?cn=Nonlinear_Anal

14.55. R. Strugariu, M.D. Voisei, C. Zalinescu, Counter-examples in bi-duality, triality and tri-duality, Discrete and Continuous Dynamical Systems - Series A (DCDS-A) 31 (2011), 1453–1468, doi:10.3934/dcds.2011.31.1453. FI=0.913

14.56. C. Tammer, C. Zalinescu, Vector variational principles for set-valued functions, Optimization 60 (2011), 839–857, DOI: 10.1080/02331934.2010.522712. FI =0.5

14.57. M.D. Voisei, C. Zalinescu, Counterexamples to a triality theorem in “Canonical dual least square method”, Comp. Optim. Appl. 50 (2011), 619-628, DOI: 10.1007/s10589-010-9320-z. FI=1.35

14.58. M.D. Voisei, C. Zalinescu, A counter-example to ‘Minimal distance between two non-convex surfaces’, Optimization 60 (2011), 593–602, DOI: 10.1080/02331930903531535. FI=0.5

14.59. M.D. Voisei, C. Zalinescu, Some remarks concerning Gao–Strang’s complementary gap function, Appl. Anal. 90 (2011), 1111–1121, DOI: 10.1080/00036811.2010.483427. FI=0.744

14.60. M.D. Voisei, C. Zalinescu, Counterexamples to some triality and tri-duality results, J. Global Optim. 49 (2011), 173-183, 10.1007/s10898-010-9592-y. FI=1.196

14.61. C. Zalinescu, On the duality between the profit and the indirect distance functions in production theory, European Journal of Operational Research, 207 (2010), 30–36, 10.1016/j.ejor.2010.04.016 FI=1.815

14.62. M.D. Voisei, C. Zalinescu, Linear Monotone Subspaces of Locally Convex Spaces, Set-Valued and Variational Analysis 18 (2010), 29–55, 10.1007/s11228-009-0129-9. FI=0.791

14.63. C. Tammer, C. Zalinescu, Lipschitz properties of the scalarization function and applications, Optimization 59 (2) (2010), 305–319, DOI: 10.1080/02331930801951033. FI=0.5

14.64. M.D. Voisei, C. Zalinescu, Maximal monotonicity criteria for the composition and the sum under minimal interiority conditions, Math. Program. Ser. B 123 (2010), 265–283, DOI: 10.1007/s10107-009-0314-5. FI=1.707

14.65. S. Anita, V. Capasso, On the stabilization of reaction-diffusion systems modelling a class of man-environment epidemics: a review, Mathematical Methods in the Applied Sciences 33 (10) (2010), 1235-1244. FI=0.743

14.66. L.-I. Anita, S. Anita, Internal eradicability of a diffusive epidemic system viafeedback control, Nonlinear Analysis: Real World Applications, 12(4) (2011), 2294-2303. FI=2.043

14.67. S. Anita, V. Arnautu, S. Dodea, Feedback stabilization for a reaction-diffusion system with nonlocal reaction term, Numerical Functional Analysis and Optimization 32 (4) (2011), 1-19. FI=0.711

14.68. S. Anita, V. Capasso, Stabilization of a reaction-diffusion system modelling a class of spatially structured epidemic systems via feedback control, Nonlinear Analysis: Real World Applications 13 (2) (2012), 725-735. FI=2.043

14.69. S. Anita, V. Capasso, Stabilization of a reaction-diffusion system modelling malaria transmission, Discrete and Continuous Dynamical Systems B 17 (6) (2012), 1673-1684. FI=0.921

14.70. O. Carja, The Minimum Time Function for Semilinear Evolutions, SIAM J. Control Optim., 50 (2012) , 1265–1282. FI=1.518

14.71. O. Carja; A.I. Lazu, On the regularity of the solution map for differential inclusions, Dynamic Systems and Applications, 21 (2012), 457-465. FI=0.319

14.72. O. Carja, A.I. Lazu, Lower semi-continuity of the solution set for semilinear differential inclusions. J. Math. Anal. Appl. 385 (2012), no. 2, 865–873. FI=1,001

14.73. O. Carja, A. Lazu, Approximate weak invariance for differential inclusions in Banach spaces, Journal of Dynamical and Control Systems, 18 (2012), no. 2, 215-227. FI=0.426

14.74. O. Carja, V. Postolache, Necessary and sufficient conditions for local invariance for semilinear differential inclusions. Set-Valued Var. Anal. 19 (2011), no. 4, 537-554. FI=0.791

14.75. O. Carja, Lyapunov pairs for multi-valued semi-linear evolutions. Nonlinear Anal. 73 (2010), no. 10, 3382–3389. FI=1.536

14.76. T. Havarneanu, On the convergence of an approximation scheme for the viscosity solutions of the Bellman equation arising in a stochastic optimal control problem, An. St. Univ. “Al. Cuza”, in Iasi (S. N.), Matematica, Tom LVI, f. 2 (2010), 373-384. FI=0.25

14.77. S. Chiriţă, On the final boundary value problems in linear thermoelasticity, Meccanica, DOI 10.1007/s11012-012-9570-1 (published online:25 July 2012). FI=1.558

14.78. S. Chiriţă, Rayleigh waves on an exponentially graded poroelastic half space, Journal of Elasticity, DOI 10.1007/s10659-012-9388-z. FI=1.110

14.79. M. Anastasiei, S. Vacaru, Nonholonomic Black Ring and Solitonic Solutions in Finsler and Extra Dimension Gravity Theories. Int. J. Theor. Phys. (2010). FI= 0.845

14.80. M. Anastasiei, Banach Lie algebroids, An. St. Univ. Iasi, s Ia, Matematica, vol. LVII, f. 2 (2011), 409-418. FI=0.250

4

http://arxiv.org/find/hep-th/1/au:+Anastasiei_M/0/1/0/all/0/1http://arxiv.org/find/hep-th/1/au:+Vacaru_S/0/1/0/all/0/1http://arxiv.org/find/hep-th/1/au:+Anastasiei_M/0/1/0/all/0/1

14.81. M. Gassous Anouar, A. Răşcanu, E. Rotenstein, Stochastic variational inequalities with oblique subgradients, Stochastic Processes Appl. 122, No. 7, 2668-2700 (2012). FI=1.01

14.82. A. Răşcanu, E. Rotenstein, The Fitzpatrick function - a bridge between convex analysis and multivalued stochastic differential equations, J. Convex Anal. 18, No. 1, 105-138 (2011). FI=0.823

14.83. L. Maticiuc, A. Răşcanu, A stochastic approach to a multivalued Dirichlet-Neumann problem, Stochastic Processes Appl. 120, No. 6, 777-800 (2010). FI=1.01

14.84. L. Maticiuc, E. Pardoux, A. Răşcanu, A. Zălinescu, Viscosity solutions for systems of parabolic variational inequalities, Bernoulli 16, No. 1, 258-273 (2010). FI=1.05

14.85. A. Zălinescu, Hamilton--Jacobi--Bellman equations associated to symmetric stable processes, An. Ştiinţ. Univ. Al. I. Cuza Iaşi, Ser. Nouă, Mat. 57, No. 1, 163-196 (2011). FI=0.25

14.86. A.Zălinescu, Second order Hamilton-Jacobi-Bellman equations with an unbounded operator, Nonlinear Anal., Theory Methods Appl., Ser. A, Theory Methods 75, No. 13, 4784-4797 (2012). FI=1.536

14.87. G. Liţcanu, C. Morales-Rodrigo, Asymptotic behavior of global solutions to a model of cell invasion, Mathematical Models and Methods in Applied Sciences 20, 1-38, 2010. FI= 1.635

14.88. G. Liţcanu, C. Morales-Rodrigo, Global solutions and asymptotic behavior for a parabolic degenerate coupled system arising from biology, Nonlinear Analysis: Theory, Methods & Applications 72, 77-98, 2010. FI= 1.536

14.89. Munteanu, I., Normal feedback stabilization of periodic flows in a two-dimensional channel, J. Optimiz. Theory Appl. 152 (2012), 413-443. FI =1.062

14.90. Munteanu, I., Normal feedback stabilization of periodic flows in a three-dimensional, Num. Funct. Anal. Optimiz. 33 (2012), 611-637. FI=0.711

14.91. Munteanu, I., Existence of solutions for models of shallow water in a basin with a degenerate varying bottom, J. Evol. Eqs. 2 (2012), 413-443. FI= 0.883

14.92. I.D. Ghiba, C. Gales, On the fundamental solutions for micropolar fluid–fluid mixtures under steady state vibrations, Applied Mathematics and Computation 219 (2012) 2749–2759. FI= 1.338

14.93. I.D. Ghiba, C. Gales. Some qualitative results in the linear theory of micropolar solid-solid mixtures, Journal of Thermal Stresses, acceptat, 2012 (sub tipar). FI= 0.805

14.94. S. Chirita, I.D. Ghiba, Rayleigh waves in Cosserat elastic materials, International Journal of Engineering Science, 51, pp. 117-127, 2012. FI= 1.21

14.95. C. Gales, I.D. Ghiba, I. Ignatescu, Asymptotic partition of energy in micromorphic thermopiezoelectricity, J. Thermal Stresses, 34 (2011), 1241-1249. FI= 0.805

14.96. I.D. Ghiba, On the steady vibrations problem in linear theory of micropolar solid-fluid mixture, European Journal of Mechanics A/Solids, 30 (2011), 584-593. FI=1.484

14.97. I.D. Ghiba, On the thermal theory of micropolar solid-fluid mixture, J. Thermal Stresses, 34 (2011), 1-17. FI= 0.805

14.98. C. Gales, I.D. Ghiba, On uniqueness and continuous dependence of solutions in viscoelastic mixtures, Meccanica, 45 (2011), 901-909. FI= 1.558

14.99. S. Chirita, I.D. Ghiba, Strong ellipticity and progressive waves in elastic materials with voids, Proc. R. Soc., A, 466, 8 (2010), 439-458. FI=1.971

14.100. S. Chirita, I.D. Ghiba, Inhomogeneous plane waves in elastic materials with voids, Wave Motion, 47, 6 (2010), 333-342. FI=1.46

14.101. I.D. Ghiba, Representation theorems and fundamental solutions for micropolar solid-fluid mixtures under steady state vibrations, European Journal of Mechanics A/Solids, 29, 6 (2010), 1034-1041. FI=1.484 Punctaj 1272.3 Un articol publicat intr-o revista cotata de Web of Science (Thomson Reuters) FI

16. O lucrare prezentata la o manifestare stiintifica internationala, publicata integral intr-un volum editat intr-o editura consacrata din strainatate, inclusiv electronic (Conference Proceedings Citation Index-Science, Web of Science, Thomson Reuters) 2 puncte / lucrare

16.1. O. Cârjă, V. Postolache, A priori estimates for solutions of differential inclusions. Discrete and Continuous Dynamical Systems, Supplement 2011, 258-264.

16.2. A. Lorenzi, I. I. Vrabie, An Identification Problem for a Linear Evolution Equation in a Banach Space, Discrete and Continuous Dynamical Systems, Series S, 4(2011), 671-691.

16.3. D. Iesan, On the grade consistent theories of micromorphic solids, American Institute of Physics, Conference Proceedings vol. 1329 (2011), 130-149. Punctaj 6 puncte

17. Un capitol intr-un tratat, carte sau monografie editate intr-o editura consacrata din strainatate 1 punct / capitol

17.1. C. Tammer, C. Zalinescu, Vector variational principles for set-valued functions, in “Recent Developments in Vector Optimization”, Ansari, Q. H. and Yao, J.-C. (eds.), Springer, Berlin, 2012, pp. 367–415. Punctaj 1 punct

18. Un capitol intr-un tratat, carte sau monografie editate in Editura Academiei Romane 1 punct / capitol -

19. Numar de citari Numar de citari conform Web of Science (Thomson Reuters) in reviste cu FI.>0.3 3 puncte / citare (articol/citat in)

1. Barbu, V; Triggiani, R, Internal stabilization of Navier-Stokes equations with finite-dimensional controllers, Symposium

on Partial Differential Equations Location: Foz do Iguacu, BRAZIL Date: DEC 17-19, 2003, INDIANA UNIVERSITY MATHEMATICS JOURNAL, 53, 5, 1443-1494, DOI: 10.1512/iumj.2004.53.2445, 2004 1.1. Liu, Hanbing, Boundary Optimal Control of Time-Periodic Stokes-Oseen Flows, JOURNAL OF OPTIMIZATION

THEORY AND APPLICATIONS, 154, 3, 1015-1035, DOI: 10.1007/s10957-012-0026-5, SEP 2012 1.2. Amodei, L.; Buchot, J. -M., A stabilization algorithm of the Navier-Stokes equations based on algebraic Bernoulli

equation, NUMERICAL LINEAR ALGEBRA WITH APPLICATIONS, 19, 4, 700-727, DOI: 10.1002/nla.799, AUG 2012

1.3. Barbu, V.; Lasiecka, I.,, The unique continuation property of eigenfunctions to Stokes-Oseen operator is generic with respect to the coefficients, NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 75, 12, 4384-4397, DOI: 10.1016/j.na.2011.07.056, AUG 2012

1.4. Badra, Mehdi, Abstract settings for stabilization of nonlinear parabolic system with a riccati-based strategy. Application to navier-stokes and boussinesq equations with neumann or dirichlet control, DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS, 32, 4, 1169-1208, DOI: 10.3934/dcds.2012.32.1169, APR 2012

1.5. Chebotarev, A. Yu.,Finite-dimensional stabilization of stationary Navier-Stokes systems, DIFFERENTIAL EQUATIONS, 48, 3, 390-396, DOI: 10.1134/S001226611203010X, MAR 2012

1.6. Barbu, Viorel, stabilization of navier-stokes equations by oblique boundary feedback controllers, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 50, 4, 2288-2307, DOI: 10.1137/110837164, 2012

1.7. Barbu, Viorel, Internal stabilization of the Oseen-Stokes equations by Stratonovich noise, SYSTEMS & CONTROL LETTERS, 60, 8, 604-607, DOI: 10.1016/j.sysconle.2011.04.019, AUG 2011

1.8. Barbu, Viorel, The internal stabilization by noise of the linearized navier-stokes equation, ESAIM-CONTROL OPTIMISATION AND CALCULUS OF VARIATIONS, 17, 1, 117-130, DOI: 10.1051/cocv/2009042, 2011

1.9. Barbu, Viorel; Da Prato, Giuseppe,Internal stabilization by noise of the navier-stokes equation, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 1, 1-20, DOI: 10.1137/09077607X, 2011

1.10. Badra, Mehdi; Takahashi, Takeo, Stabilization of parabolic nonlinear systems with finite dimensional feedback or dynamical controllers: application to the navier-stokes system, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 2, 420-463 DOI: 10.1137/090778146, 2011

6

1.11. Lefter, Catalin-George, FEEDBACK STABILIZATION OF MAGNETOHYDRODYNAMIC EQUATIONS, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 3, 963-983, DOI: 10.1137/070697124, 2011

1.12. Barbu, Viorel; Rodrigues, Sergio S.; Shirikyan, Armen, INTERNAL EXPONENTIAL STABILIZATION TO A NONSTATIONARY SOLUTION FOR 3D NAVIER-STOKES EQUATIONS, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 4, 1454-1478, DOI: 10.1137/100785739, 2011

1.13. Barbu, Viorel, Exponential stabilization of the linearized Navier-Stokes equation by pointwise feedback noise controllers, AUTOMATICA, 46, 12, 2022-2027 DOI: 10.1016/j.automatica.2010.08.013, DEC 2010

1.14. Chebotarev, A. Yu., Finite-dimensional controllability for systems of Navier-Stokes type, DIFFERENTIAL EQUATIONS, 46, 10, 1498-1506, DOI: 10.1134/S0012266110100149, OCT 2010

1.15. Raymond, Jean-Pierre; Thevenet, Laetitia, BOUNDARY FEEDBACK STABILIZATION OF THE TWO DIMENSIONAL NAVIER-STOKES EQUATIONS WITH FINITE DIMENSIONAL CONTROLLERS, DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS, 27, 3, 1159-1187, DOI: 10.3934/dcds.2010.27.1159, JUL 2010

2. Barbu, V, Exact controllability of the superlinear heat equation, APPLIED MATHEMATICS AND OPTIMIZATION, 42, 1, 73-8, DOI: 10.1007/s002450010004, JUL-AUG 2000 2.1. Fernandez, Luis A., Controllability properties for some semilinear parabolic PDE with a quadratic gradient term,

APPLIED MATHEMATICS LETTERS, 25, 12, 2184-2187, DOI: 10.1016/j.aml.2012.05.019, DEC 2012 2.2. Porretta, Alessio; Zuazua, Enrique, Null controllability of viscous Hamilton-Jacobi equations, ANNALES DE L

INSTITUT HENRI POINCARE-ANALYSE NON LINEAIRE, 29, 3, 301-333, DOI: 10.1016/j.anihpc.2011.11.002, MAY-JUN 2012

2.3. Fernandez-Cara, Enrique; Muench, Arnaud, Numerical null controllability of a semi-linear heat equation via a least squares method, COMPTES RENDUS MATHEMATIQUE, 349, 15-16, 867-871, DOI: 10.1016/j.crma.2011.07.014, AUG 2011

2.4. Benabdallah, Assia; Dermenjian, Yves; Le Rousseau, Jerome Carleman estimates for stratified media, JOURNAL OF FUNCTIONAL ANALYSIS, 260, 12, 3645-3677 DOI: 10.1016/j.jfa.2011.02.007, JUN 15 2011

2.5. Ding, J.; Guo, B. -Z.BLOW-UP SOLUTION OF NONLINEAR REACTION-DIFFUSION EQUATIONS UNDER BOUNDARY FEEDBACK, JOURNAL OF DYNAMICAL AND CONTROL SYSTEMS, 17, 2, 273-290, DOI: 10.1007/s10883-011-9119-y, APR 2011

2.6. Le Rousseau, Jerome; Robbiano, Luc Local and global Carleman estimates for parabolic operators with coefficients with jumps at interfaces, INVENTIONES MATHEMATICAE, 183, 2, 245-336, DOI: 10.1007/s00222-010-0278-3, FEB 2011

2.7. Sakthivel, K.; Kim, J-H, Controllability and Hedgibility of Black-Scholes Equations with N Stocks, ACTA APPLICANDAE MATHEMATICAE, 111, 3, 339-363, DOI: 10.1007/s10440-009-9548-8, SEP 2010

2.8. Xu Youjun; Liu Zhenhai, CONTROLLABILITY FOR A PARABOLIC EQUATION WITH A NONLINEAR TERM INVOLVING THE STATE AND THE GRADIENT, ACTA MATHEMATICA SCIENTIA, 30, 5, 1593-1604, SEP 2010

2.9. Xu, Youjun; Liu, Zhenhai, Exact Controllability to Trajectories for a Semilinear Heat Equation with a Superlinear Nonlinearity, ACTA APPLICANDAE MATHEMATICAE, 110, 1, 57-71 DOI: 10.1007/s10440-008-9385-1, APR 2010

2.10. Boyer, Franck; Hubert, Florence; Le Rousseau, Jerome, Discrete Carleman estimates for elliptic operators and uniform controllability of semi-discretized parabolic equations, JOURNAL DE MATHEMATIQUES PURES ET APPLIQUEES, 93, 3, 240-276, DOI: 10.1016/j.matpur.2009.11.003, MAR 2010

2.11. Sakthivel, Kumarasamy; Balachandran, Krishnan; Park, Jong-Yeoul; et al.NULL CONTROLLABILITY OF A NONLINEAR DIFFUSION SYSTEM IN REACTOR DYNAMICS, KYBERNETIKA, 46, 5, 890-906, 2010

2.12. Sakthivel, K.; Devipriya, G.; Balachandran, K.; et al., Controllability of a Reaction-Diffusion System Describing Predator-Prey Model, NUMERICAL FUNCTIONAL ANALYSIS AND OPTIMIZATION, 31, 7, 831-851, Article Number: PII 925051158 DOI: 10.1080/01630563.2010.493128, 2010

3. Barbu, V Feedback stabilization of Navier-Stokes equations, ESAIM-CONTROL OPTIMISATION AND CALCULUS OF VARIATIONS, 9, 197-206, DOI: 10.1051/cocv:2003009, 2003 3.1. Badra, Mehdi, ABSTRACT SETTINGS FOR STABILIZATION OF NONLINEAR PARABOLIC SYSTEM

WITH A RICCATI-BASED STRATEGY. APPLICATION TO NAVIER-STOKES AND BOUSSINESQ EQUATIONS WITH NEUMANN OR DIRICHLET CONTROL, DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS, 32, 4, 1169-1208, DOI: 10.3934/dcds.2012.32.1169 APR 2012

3.2. Chebotarev, A. Yu.,Finite-dimensional stabilization of stationary Navier-Stokes systems, DIFFERENTIAL EQUATIONS, 48, 3, 390-396, DOI: 10.1134/S001226611203010X, MAR 2012

7

3.3. Barbu, Viorel, THE INTERNAL STABILIZATION BY NOISE OF THE LINEARIZED NAVIER-STOKES EQUATION, ESAIM-CONTROL OPTIMISATION AND CALCULUS OF VARIATIONS, 17, 1, 117-130, DOI: 10.1051/cocv/2009042, 2011

3.4. Barbu, Viorel; Da Prato, Giuseppe, INTERNAL STABILIZATION BY NOISE OF THE NAVIER-STOKES EQUATION, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 1, 1-20, DOI: 10.1137/09077607X 2011


3.6. Barbu, Viorel; Rodrigues, Sergio S.; Shirikyan, Armen, INTERNAL EXPONENTIAL STABILIZATION TO A NONSTATIONARY SOLUTION FOR 3D NAVIER-STOKES EQUATIONS, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 4, 1454-1478, DOI: 10.1137/100785739, 2011

3.7. Dharmatti, Sheetal; Raymond, Jean-Pierre; Thevenet, Laetitia, H-infinity FEEDBACK BOUNDARY STABILIZATION OF THE TWO-DIMENSIONAL NAVIER-STOKES EQUATIONS, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 6, 2318-2348, DOI: 10.1137/100782607, 2011

3.8. Chebotarev, A. Yu., Finite-dimensional controllability for systems of Navier-Stokes type, DIFFERENTIAL EQUATIONS, 46, 10, 1498-1506, DOI: 10.1134/S0012266110100149, OCT 2010

3.9. Colin, Mathieu; Fabrie, Pierre, A VARIATIONAL APPROACH FOR OPTIMAL CONTROL OF THE NAVIER-STOKES EQUATIONS, ADVANCES IN DIFFERENTIAL EQUATIONS, 15, 9-10, 829-852, SEP-OCT 2010

3.10. Raymond, Jean-Pierre; Thevenet, Laetitia, BOUNDARY FEEDBACK STABILIZATION OF THE TWO DIMENSIONAL NAVIER-STOKES EQUATIONS WITH FINITE DIMENSIONAL CONTROLLERS, DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS, 27, 3, 1159-1187,DOI: 10.3934/dcds.2010.27.1159, JUL 2010

4. Barbu, V; Iannelli, M, Optimal control of population dynamics, JOURNAL OF OPTIMIZATION THEORY AND APPLICATIONS, 102, 1, 1-14, DOI: 10.1023/A:1021865709529, JUL 1999 4.1. Hritonenko, N.; Yatsenko, Yu, BANG-BANG, IMPULSE, AND SUSTAINABLE HARVESTING IN AGE-

STRUCTURED POPULATIONS, JOURNAL OF BIOLOGICAL SYSTEMS, 20, 2, Article Number: 1250008, DOI: 10.1142/S0218339012500088, JUN 2012

4.2. He, Ze-Rong; Liu, Yan, An optimal birth control problem for a dynamical population model with size-structure, NONLINEAR ANALYSIS-REAL WORLD APPLICATIONS, 13, 3, 1369-1378, DOI: 10.1016/j.nonrwa.2011.11.001, JUN 2012

4.3. Luo, Zhi-Xue; Yang, Jian-Yu; Luo, Ya-Juan, OPTIMAL CONTROL FOR A NONLINEAR n-DIMENSIONAL COMPETING SYSTEM WITH AGE-STRUCTURE, INTERNATIONAL JOURNAL OF BIOMATHEMATICS, 5, 3, Article Number: 1260008, DOI: 10.1142/S179352451260008X, MAY 2012

4.4. Luo, Zhi-Xue; Yu, Xiao-Di; Ba, Zheng-Gang, Overtaking optimal control problem for an age-dependent competition system of n species, APPLIED MATHEMATICS AND COMPUTATION, 218, 17, 8561-8569, DOI: 10.1016/j.amc.2012.02.019, MAY 1 2012

4.5. Aubin, Jean-Pierre, Regulation of births for viability of populations governed by age-structured problems, JOURNAL OF EVOLUTION EQUATIONS, 12, 1, 99-117 DOI: 10.1007/s00028-011-0125-z, MAR 2012

4.6. Ainseba, B.; Iannelli, M., Optimal Screening in Structured SIR Epidemics, MATHEMATICAL MODELLING OF NATURAL PHENOMENA, 7, 3, 12-27, DOI: 10.1051/mmnp/20127302, 2012

4.7. Stefanescu, Razvan; Dimitriu, Gabriel, NUMERICAL OPTIMAL HARVESTING FOR AN AGE-DEPENDENT PREY-PREDATOR SYSTEM, NUMERICAL FUNCTIONAL ANALYSIS AND OPTIMIZATION, 33, 6, 661-679,DOI: 10.1080/01630563.2012.660591, 2012

4.8. Alexanderian, Alen; Gobbert, Matthias K.; Fister, K. Renee; et al., An age-structured model for the spread of epidemic cholera: Analysis and simulation,, NONLINEAR ANALYSIS-REAL WORLD APPLICATIONS, 12, 6, 3483-3498, DOI: 10.1016/j.nonrwa.2011.06.009, DEC 2011

4.9. Picart, Delphine; Ainseba, Bedr'Eddine; Milner, Fabio, Optimal control problem on insect pest populations, APPLIED MATHEMATICS LETTERS, 24, 7, 1160-1164 DOI: 10.1016/j.aml.2011.01.043, JUL 2011

4.10. Hritonenko, Natali; Yatsenko, Yuri Age-Structured PDEs in Economics, Ecology, and Demography: Optimal Control and Sustainability, MATHEMATICAL POPULATION STUDIES, 17, 4, 191-214, Article Number: PII 929126886, DOI: 10.1080/08898480.2010.514851 2010

5. BARBU, V, NONLINEAR VOLTERRA EQUATIONS IN A HILBERT-SPACE, SIAM JOURNAL ON MATHEMATICAL ANALYSIS, 6, 4, 728-741, DOI: 10.1137/0506064, 1975 5.1. Bonaccorsi, Stefano; Da Prato, Giuseppe; Tubaro, Luciano, ASYMPTOTIC BEHAVIOR OF A CLASS OF

NONLINEAR STOCHASTIC HEAT EQUATIONS WITH MEMORY EFFECTS, SIAM JOURNAL ON MATHEMATICAL ANALYSIS, 44, 3, 1562-1587, DOI: 10.1137/110841795, 2012

8

6. Barbu, V; Lasiecka, I; Triggiani, R, Tangential boundary stabilization of Navier-Stokes equations, MEMOIRS OF THE AMERICAN MATHEMATICAL SOCIETY, 181, 852, 1-+, MAY 2006 6.1. Barbu, Viorel, THE INTERNAL STABILIZATION BY NOISE OF THE LINEARIZED NAVIER-STOKES

EQUATION, ESAIM-CONTROL OPTIMISATION AND CALCULUS OF VARIATIONS, 17, 1, 117-130, DOI: 10.1051/cocv/2009042, 2011

6.2. Barbu, Viorel; Da Prato, Giuseppe, INTERNAL STABILIZATION BY NOISE OF THE NAVIER-STOKES EQUATION, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 1, 1-20, DOI: 10.1137/09077607X, 2011

6.3. Badra, Mehdi; Takahashi, Takeo, STABILIZATION OF PARABOLIC NONLINEAR SYSTEMS WITH FINITE DIMENSIONAL FEEDBACK OR DYNAMICAL CONTROLLERS: APPLICATION TO THE NAVIER-STOKES SYSTEM, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 2, 420-463, DOI: 10.1137/090778146, 2011


6.5. Barbu, Viorel, Exponential stabilization of the linearized Navier-Stokes equation by pointwise feedback noise controllers, AUTOMATICA, 46, 12, 2022-2027, DOI: 10.1016/j.automatica.2010.08.013, DEC 2010

6.6. Raymond, Jean-Pierre,, STOKES AND NAVIER-STOKES EQUATIONS WITH A NONHOMOGENEOUS DIVERGENCE CONDITION, DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS-SERIES B, 14, 4 Special, SI, 1537-1564, DOI: 10.3934/dcdsb.2010.14.1537, NOV 2010

6.7. Barbu, Viorel, Stabilization of a plane periodic channel flow by noise wall normal controllers, SYSTEMS & CONTROL LETTERS, 59, 10, 608-614, DOI: 10.1016/j.sysconle.2010.07.005, OCT 2010


7. Barbu, V; Lasiecka, I; Rammaha, MA, On nonlinear wave equations with degenerate damping and source terms, TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 357, 7, 2571-2611, DOI: 10.1090/S0002-9947-05-03880-8, 2005 7.1. Rammaha, Mohammad; Toundykov, Daniel; Wilstein, Zahava,GLOBAL EXISTENCE AND DECAY OF

ENERGY FOR A NONLINEAR WAVE EQUATION WITH p-LAPLACIAN DAMPING, DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS, 32, 12, 4361-4390, DOI: 10.3934/dcds.2012.32.4361, DEC 2012

7.2. Zhang, Qiong, GLOBAL EXISTENCE AND ASYMPTOTIC BEHAVIOR FOR A MILDLY DEGENERATE KIRCHHOFF WAVE EQUATION WITH BOUNDARY DAMPING QUARTERLY OF APPLIED MATHEMATICS, 70, 2, 253-267, Article Number: PII S0033-569X(2012)01281-0, JUN 2012

7.3. Chueshov, Igor; Kolbasin, Stanislav, LONG-TIME DYNAMICS IN PLATE MODELS WITH STRONG NONLINEAR DAMPING, COMMUNICATIONS ON PURE AND APPLIED ANALYSIS, 11, 2, 659-674, DOI: 10.3934/cpaa.2012.11.659, MAR 2012

7.4. Chueshov, Igor, Long-time dynamics of Kirchhoff wave models with strong nonlinear damping, JOURNAL OF DIFFERENTIAL EQUATIONS, 252, 2, 1229-1262, DOI: 10.1016/j.jde.2011.08.022, JAN 15 2012

7.5. Rammaha, Morammad A.; Wilstein, Zahava, HADAMARD WELL-POSEDNESS FOR WAVE EQUATIONS WITH P-LAPLACIAN DAMPING AND SUPERCRITICAL SOURCES, ADVANCES IN DIFFERENTIAL EQUATIONS, 17, 1-2, 105-150, JAN-FEB 2012

7.6. Bociu, Lorena; Rammaha, Mohammad; Toundykov, Daniel, On a wave equation with supercritical interior and boundary sources and damping terms, MATHEMATISCHE NACHRICHTEN, 284, 16, 2032-2064, DOI: 10.1002/mana.200910182, NOV 2011

7.7. Zhou, Jun; Mu, Chunlai, The lifespan for 3D quasilinear wave equations with nonlinear damping terms, NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 74, 16, 5455-5466, DOI: 10.1016/j.na.2011.05.031, NOV 2011

7.8. Han, Xiaosen; Wang, Mingxin,Global existence and blow-up of solutions for nonlinear viscoelastic wave equation with degenerate damping and source, MATHEMATISCHE NACHRICHTEN, 284, 5-6, 703-716, DOI: 10.1002/mana.200810168, APR 2011

7.9. Benaissa, Abbes; Maatoug, Abdelkader, Energy Decay Rate of Solutions for the Wave Equation with Singular Nonlinearities, ACTA APPLICANDAE MATHEMATICAE, 113, 1, 117-127, DOI: 10.1007/s10440-010-9588-0, JAN 2011

9

7.10. Han, Xiaosen; Wang, Mingxin, Well-posedness for the 2-D damped wave equations with exponential source terms, MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 33, 17, 2087-2100, DOI: 10.1002/mma.1320, NOV 30 2010

7.11. Chueshov, Igor; Kolbasin, Stanislav, Plate models with state-dependent damping coefficient and their quasi-static limits, NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 73, 6, 1626-1644, DOI: 10.1016/j.na.2010.04.072, SEP 15 2010

7.12. Bociu, Lorena; Lasiecka, Irena, Local Hadamard well-posedness for nonlinear wave equations with supercritical sources and damping, JOURNAL OF DIFFERENTIAL EQUATIONS, 249, 3, 654-683, DOI: 10.1016/j.jde.2010.03.009, AUG 1 2010

7.13. Rammaha, Mohammad A.; Sakuntasathien, Sawanya, Global existence and blow up of solutions to systems of nonlinear wave equations with degenerate damping and source terms, NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 72, 5, 2658-2683, DOI: 10.1016/j.na.2009.11.013, MAR 1 2010

7.14. Rammaha, Mohammad A.; Sakuntasathien, Sawanya, Critically and degenerately damped systems of nonlinear wave equations with source terms, APPLICABLE ANALYSIS, 89, 8, 1201-1227, DOI: 10.1080/00036811.2010.483423, 2010

8. BARBU, V, NECESSARY CONDITIONS FOR DISTRIBUTED CONTROL-PROBLEMS GOVERNED BY PARABOLIC VARIATIONAL-INEQUALITIES, IAM JOURNAL ON CONTROL AND OPTIMIZATION, 19, 1, 64-86, DOI: 10.1137/0319006, 1981 8.1. Chuquipoma, J. A. D.; Raposo, C. A.; Bastos, W. D., Optimal control problem for deflection plate with crack,

JOURNAL OF DYNAMICAL AND CONTROL SYSTEMS, 18, 3, 397-417, DOI: 10.1007/s10883-012-9150-7, JUL 2012

8.2. Wachsmuth, Gerd, OPTIMAL CONTROL OF QUASI-STATIC PLASTICITY WITH LINEAR KINEMATIC HARDENING, PART I: EXISTENCE AND DISCRETIZATION IN TIME, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 50, 5, 2836-2861, DOI: 10.1137/110839187, 2012

8.3. Park, Jong Yeoul; Jeong, Jae Ug,OPTIMAL CONTROL OF HEMIVARIATIONAL INEQUALITIES WITH DELAYS, TAIWANESE JOURNAL OF MATHEMATICS, 15, 2, 433-447, APR 2011

9. Barbu, V; Sritharan, SS, Flow invariance preserving feedback controllers for the Navier-Stokes equation, JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 255, 1, 281-307, DOI: 10.1006/jmaa.2000.7256, MAR 1 2001 9.1. Munteanu, Ionut, xistence of solutions for models of shallow water in a basin with a degenerate varying bottom,

JOURNAL OF EVOLUTION EQUATIONS, 12, 2, 393-412, DOI: 10.1007/s00028-012-0137-3, JUN 2012 9.2. Layton, William; Stanculescu, Iuliana; Trenchea, Catalin THEORY OF THE NS-(omega)over-bar MODEL: A

COMPLEMENT TO THE NS-alpha MODEL, COMMUNICATIONS ON PURE AND APPLIED ANALYSIS, 10, 6, 1763-1777 DOI: 10.3934/cpaa.2011.10.1763, NOV 2011

9.3. Labovsky, A.; Trenchea, C., Large eddy simulation for turbulent magnetohydrodynamic flows, JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 377, 2, 516-533, OI: 10.1016/j.jmaa.2010.10.070, MAY 15 2011

10. Anita, S; Barbu, V, Null controllability of nonlinear convective heat equations, ESAIM-CONTROL OPTIMISATION AND CALCULUS OF VARIATIONS, 5, 157-173, DOI: 10.1051/cocv:2000105, 2000 10.1. Sakthivel, K.; Kim, J-H, Controllability and Hedgibility of Black-Scholes Equations with N Stocks, ACTA

APPLICANDAE MATHEMATICAE,111, 3, 339-363, DOI: 10.1007/s10440-009-9548-8, SEP 2010 10.2. Sakthivel, Kumarasamy; Balachandran, Krishnan; Park, Jong-Yeoul; et al., LL CONTROLLABILITY OF A

NONLINEAR DIFFUSION SYSTEM IN REACTOR DYNAMICS, KYBERNETIKA, 46, 5, 890-906, 2010 10.3. Sakthivel, K.; Devipriya, G.; Balachandran, K.; et al., Controllability of a Reaction-Diffusion System Describing

Predator-Prey Model, NUMERICAL FUNCTIONAL ANALYSIS AND OPTIMIZATION, 31, 7, 831-851, Article Number: PII 925051158 DOI: 10.1080/01630563.2010.493128, 2010

11. Barbu, V; Sritharan, SS, H-infinity-control theory of fluid dynamics, PROCEEDINGS OF THE ROYAL SOCIETY OF LONDON SERIES A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 454, 1979, 3009-3033, NOV 8 1998 11.1. Dharmatti, Sheetal; Raymond, Jean-Pierre; Thevenet, Laetitia, H-infinity FEEDBACK BOUNDARY

STABILIZATION OF THE TWO-DIMENSIONAL NAVIER-STOKES EQUATIONS, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 6, 2318-2348, DOI: 10.1137/100782607, 2011

11.2. Li, Kaitai; Su, Jian; Huang, Aixiang, Boundary shape control of the Navier-Stokes equations and applications, CHINESE ANNALS OF MATHEMATICS SERIES B, 31, 6, 879-920, DOI: 10.1007/s11401-010-0613-4, NOV 2010

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12. BARBU, V, NECESSARY CONDITIONS FOR NON-CONVEX DISTRIBUTED CONTROL-PROBLEMS GOVERNED BY ELLIPTIC VARIATIONAL-INEQUALITIES, JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 80, 2, 566-597, DOI: 10.1016/0022-247X(81)90125-6, 1981 12.1. Wang, Zhong-bao; Huang, Nan-jing; Wen, Ching-Feng, THE EXISTENCE RESULTS FOR OPTIMAL

CONTROL PROBLEMS GOVERNED BY QUASI-VARIATIONAL INEQUALITIES IN REFLEXIVE BANACH SPACES, TAIWANESE JOURNAL OF MATHEMATICS, 16, 4, 1221-1243, AUG 2012

12.2. Chuquipoma, J. A. D.; Raposo, C. A.; Bastos, W. D.,Optimal control problem for deflection plate with crack, JOURNAL OF DYNAMICAL AND CONTROL SYSTEMS, 18, 3, 397-417, DOI: 10.1007/s10883-012-9150-7, JUL 2012

13. Barbu, V; Iannelli, M; Martcheva, M On the controllability of the Lotka-McKendrick model of population dynamics, JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 253, 1, 142-165, DOI: 10.1006/jmaa.2000.7075, JAN 1 2001 13.1. Luo, Zhi-Xue; Yu, Xiao-Di; Ba, Zheng-Gang, Overtaking optimal control problem for an age-dependent

competition system of n species, APPLIED MATHEMATICS AND COMPUTATION, 218, 17, 8561-8569, DOI: 10.1016/j.amc.2012.02.019, MAY 1 2012

13.2. Aubin, Jean-Pierre Regulation of births for viability of populations governed by age-structured problems, JOURNAL OF EVOLUTION EQUATIONS, 12, 1, 99-117, DOI: 10.1007/s00028-011-0125-z, MAR 2012

13.3. Stefanescu, Razvan; Dimitriu, Gabriel, NUMERICAL OPTIMAL HARVESTING FOR AN AGE-DEPENDENT PREY-PREDATOR SYSTEM, NUMERICAL FUNCTIONAL ANALYSIS AND OPTIMIZATION, 33, 6, 661-679, DOI: 10.1080/01630563.2012.660591, 2012

13.4. Kavian, Otared; Traore, Oumar, APPROXIMATE CONTROLLABILITY BY BIRTH CONTROL FOR A NONLINEAR POPULATION DYNAMICS MODEL, ESAIM-CONTROL OPTIMISATION AND CALCULUS OF VARIATIONS, 17, 4, 1198-1213 DOI: 10.1051/cocv/2010043, OCT 2011

14. Barbu, V; Lasiecka, I; Triggiani, R, Abstract settings for tangential boundary stabilization of Navier-Stokes equations by high- and low-gain feedback controllers, NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 64, 12, 2704-2746, DOI: 10.1016/j.na.2005.09.012, JUN 15 2006 14.1. Badra, Mehdi, ABSTRACT SETTINGS FOR STABILIZATION OF NONLINEAR PARABOLIC SYSTEM

WITH A RICCATI-BASED STRATEGY. APPLICATION TO NAVIER-STOKES AND BOUSSINESQ EQUATIONS WITH NEUMANN OR DIRICHLET CONTROL, DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS, 32, 4, 1169-1208 DOI: 10.3934/dcds.2012.32.1169, APR 2012

14.2. Chebotarev, A. Yu., Finite-dimensional stabilization of stationary Navier-Stokes systems, DIFFERENTIAL EQUATIONS, 48, 3, 390-396, DOI: 10.1134/S001226611203010X, MAR 2012

14.3. Munteanu, Ionut, Normal Feedback Stabilization of Periodic Flows in a Two-Dimensional Channel, Journal of Optimization Theory and Applications, 152, , pp 413-438, 2012

14.4. Barbu, Viorel, A STABILIZATION OF NAVIER-STOKES EQUATIONS BY OBLIQUE BOUNDARY FEEDBACK CONTROLLERS, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 50, 4, 2288-2307 DOI: 10.1137/110837164, 2012

14.5. Munteanu, Ionut, TANGENTIAL FEEDBACK STABILIZATION OF PERIODIC FLOWS IN A 2-D CHANNEL, DIFFERENTIAL AND INTEGRAL EQUATIONS, 24, 5-6, 469-494, MAY-JUN 2011

14.6. Barbu, Viorel; Da Prato, Giuseppe INTERNAL STABILIZATION BY NOISE OF THE NAVIER-STOKES EQUATION, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 1, 1-20 DOI: 10.1137/09077607X, 2011

14.7. Badra, Mehdi; Takahashi, Takeo, STABILIZATION OF PARABOLIC NONLINEAR SYSTEMS WITH FINITE DIMENSIONAL FEEDBACK OR DYNAMICAL CONTROLLERS: APPLICATION TO THE NAVIER-STOKES SYSTEM, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 2, 420-463, DOI: 10.1137/090778146, 2011

14.8. Lefter, Catalin-George, FEEDBACK STABILIZATION OF MAGNETOHYDRODYNAMIC EQUATIONS, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 3, 963-983 DOI: 10.1137/070697124, 2011

14.9. Barbu, Viorel; Rodrigues, Sergio S.; Shirikyan, Armen, INTERNAL EXPONENTIAL STABILIZATION TO A NONSTATIONARY SOLUTION FOR 3D NAVIER-STOKES EQUATIONS, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 4, 1454-1478 DOI: 10.1137/100785739, 2011

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14.10. Barbu, Viorel, Exponential stabilization of the linearized Navier-Stokes equation by pointwise feedback noise controllers, AUTOMATICA, 46, 12, 2022-2027 DOI: 10.1016/j.automatica.2010.08.013, DEC 2010

14.11. Raymond, Jean-Pierre; Thevenet, Laetitia, BOUNDARY FEEDBACK STABILIZATION OF THE TWO DIMENSIONAL NAVIER-STOKES EQUATIONS WITH FINITE DIMENSIONAL CONTROLLERS, DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS, 27, 3, 1159-1187 DOI: 10.3934/dcds.2010.27.1159, JUL 2010

15. Barbu, V, The time optimal control of Navier-Stokes equations, SYSTEMS & CONTROL LETTERS, 30, 2-3, 93-100, DOI: 10.1016/S0167-6911(96)00083-7, APR 1997 15.1. Kunisch, Karl; Wang, Lijuan, Time optimal controls of the linear Fitzhugh-Nagumo equation with pointwise

control constraints, JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 395, 1, 114-130 DOI: 10.1016/j.jmaa.2012.05.028, NOV 1 2012

15.2. Chebotarev, A. Yu., Finite-dimensional controllability for systems of Navier-Stokes type, DIFFERENTIAL EQUATIONS, 46, 10, 1498-1506 DOI: 10.1134/S0012266110100149, OCT 2010

16. BARBU, V, BOUNDARY CONTROL-PROBLEMS WITH CONVEX COST CRITERION, SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 18, 2, 227-243 DOI: 10.1137/0318016, 1980 16.1. Wang, Lianwen, Approximate Boundary Controllability for Semilinear Delay Differential Equations, JOURNAL

OF APPLIED MATHEMATICS, Article Number: 587890 DOI: 10.1155/2011/587890, 2011 17. Barbu, Viorel; Grujic, Zoran; Lasiecka, Irena; et al.Existence of the energy-level weak solutions for a nonlinear fluid-

structure interaction model, Research Conference on Fluids and Waves Location: Univ Memphis, Memphis, TN Date: MAY 11-13, 2006 Sponsor(s): Natl Sci Fdn; Pearson Hall; Brooks & Cole, Fluids and Waves: Recent Trends in Applied Analysis Book Series: CONTEMPORARY MATHEMATICS SERIES, 440, 55-82, 2007 17.1. Kukavica, Igor; Tuffaha, Amjad, Well-posedness for the compressible Navier-Stokes-Lame system with a free

interface, NONLINEARITY, 25, 11, 3111-3137 DOI: 10.1088/0951-7715/25/11/3111, NOV 2012 17.2. Lasiecka, Irena; Lu, Yongjin, Interface feedback control stabilization of a nonlinear fluid-structure interaction,

NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 75, 3, 1449-1460 DOI: 10.1016/j.na.2011.04.018, FEB 2012

17.3. Chueshov, Igor D., A global attractor for a fluid-plate interaction model accounting only for longitudinal deformations of the plate, MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 34, 14, 1801-1812 DOI: 10.1002/mma.1496, SEP 30 2011

17.4. Lasiecka, Irena; Triggiani, Roberto; Zhang, Jing, The fluid-structure interaction model with both control and disturbance at the interface: a game theory problem via an abstract approach, APPLICABLE ANALYSIS, 90, 6 Special, SI, 971-1009 Article Number: PII 937570808 DOI: 10.1080/00036811.2010.483766, 2011

17.5. Lasiecka, Irena; Lu, Yongjin, Asymptotic stability of finite energy in Navier Stokes-elastic wave interaction, SEMIGROUP FORUM, 82, 1, 61-82 DOI: 10.1007/s00233-010-9281-7, JAN-FEB 2011

17.6. Kukavica, Igor; Tuffaha, Amjad; Ziane, Mohammed, Strong solutions to a Navier-Stokes-Lame system on a domain with a non-flat boundary, NONLINEARITY, 24, 1, 159-176 DOI: 10.1088/0951-7715/24/1/008, JAN 2011

17.7. Avalos, George; Triggiani, Roberto, BACKWARDS UNIQUENESS OF THE C-0-SEMIGROUP ASSOCIATED WITH A PARABOLIC-HYPERBOLIC STOKES-LAME PARTIAL DIFFERENTIAL EQUATION SYSTEM, TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 362, 7, 3535-3561 Article Number: PII S0002-9947(10)09851-8, JUL 2010

17.8. Kukavica, Igor; Tuffaha, Amjad; Ziane, Mohammed, STRONG SOLUTIONS FOR A FLUID STRUCTURE INTERACTION SYSTEM, ADVANCES IN DIFFERENTIAL EQUATIONS, 15, 3-4, 231-254, MAR-APR 2010

17.9. Bucci, Francesca; Lasiecka, Irena, Optimal boundary control with critical penalization for a PDE model of fluid-solid interactions, CALCULUS OF VARIATIONS AND PARTIAL DIFFERENTIAL EQUATIONS, 37, 1-2, 217-235 DOI: 10.1007/s00526-009-0259-9, JAN 2010

18. Barbu, Viorel; Da Prato, Giuseppe; Roeckner, Michael, Stochastic Porous Media Equations and Self-Organized Criticality, OMMUNICATIONS IN MATHEMATICAL PHYSICS, 285, 3, 901-923 DOI: 10.1007/s00220-008-0651-x, FEB 2009 18.1. Gess, Benjamin,Strong solutions for stochastic partial differential equations of gradient type, JOURNAL OF

FUNCTIONAL ANALYSIS, 263, 8, 2355-2383 DOI: 10.1016/j.jfa.2012.07.001, OCT 15 2012 18.2. Barbu, Viorel; Da Prato, Giuseppe; Roeckner, Michael,Finite time extinction of solutions to fast diffusion equations

driven by linear multiplicative noise, JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 389, 1, 147-164 DOI: 10.1016/j.jmaa.2011.11.045, MAY 1 2012

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18.3. Ciotir, Ioana; Toelle, Jonas M., Convergence of invariant measures for singular stochastic diffusion equations, STOCHASTIC PROCESSES AND THEIR APPLICATIONS, 122, 4, 1998-2017 DOI: 10.1016/j.spa.2011.11.011, APR 2012

18.4. Barbu, Viorel; Roeckner, Michael, Stochastic Porous Media Equations and Self-Organized Criticality: Convergence to the Critical State in all Dimensions, COMMUNICATIONS IN MATHEMATICAL PHYSICS, 311, 2, 539-555 DOI: 10.1007/s00220-012-1429-8, APR 2012

18.5. Barbu, Viorel; Roeckner, Michael, Localization of solutions to stochastic porous media equations: finite speed of propagation ELECTRONIC JOURNAL OF PROBABILITY, 17, 1-11 Article Number: 10 DOI: 10.1214/EJP.v17-1768, JAN 29 2012

18.6. Barbu, Viorel; Roeckner, Michael,On a random scaled porous media equation, JOURNAL OF DIFFERENTIAL EQUATIONS, 251, 9, 2494-2514 DOI: 10.1016/j.jde.2011.07.012, NOV 1 2011

18.7. Barbu, Viorel; Roeckner, Michael; Russo, Francesco,Probabilistic representation for solutions of an irregular porous media type equation: the degenerate case, PROBABILITY THEORY AND RELATED FIELDS, 151, 1-2, 1-43 DOI: 10.1007/s00440-010-0291-x, OCT 2011

18.8. Liu, Weil; Toelle, Jonas M., EXISTENCE AND UNIQUENESS OF INVARIANT MEASURES FOR STOCHASTIC EVOLUTION EQUATIONS WITH WEAKLY DISSIPATIVE DRIFTS, ELECTRONIC COMMUNICATIONS IN PROBABILITY, 16, 447-457, AUG 22 2011

18.9. Gess, Benjamin; Liu, Wei; Roeckner, Michael, Random attractors for a class of stochastic partial differential equations driven by general additive noise, JOURNAL OF DIFFERENTIAL EQUATIONS, 251, 4-5, 1225-1253 DOI: 10.1016/j.jde.2011.02.013, AUG 15 2011

18.10. Ciotir, Ioana, Convergence of solutions for the stochastic porous media equations and homogenization, JOURNAL OF EVOLUTION EQUATIONS, 11, 2, 339-370 DOI: 10.1007/s00028-010-0094-7, JUN 2011

18.11. Beyn, Wolf-Juergen; Gess, Benjamin; Lescot, Paul; et al., The Global Random Attractor for a Class of Stochastic Porous Media Equations, COMMUNICATIONS IN PARTIAL DIFFERENTIAL EQUATIONS, 36, 3, 446-469 Article Number: PII 931478728 DOI: 10.1080/03605302.2010.523919, 2011

18.12. Liu, Wei; Roeckner, Michael, SPDE in Hilbert space with locally monotone coefficients, JOURNAL OF FUNCTIONAL ANALYSIS, 259, 11, 2902-2922 DOI: 10.1016/j.jfa.2010.05.012, DEC 1 2010

18.13. Barbu, Viorel; Da Prato, Giuseppe, Invariant measures and the Kolmogorov equation for the stochastic fast diffusion equation, STOCHASTIC PROCESSES AND THEIR APPLICATIONS, 120, 7, 1247-1266 DOI: 10.1016/j.spa.2010.03.007, JUL 2010

18.14. Barbu, Viorel, Self-organized criticality and convergence to equilibrium of solutions to nonlinear diffusion equations, ANNUAL REVIEWS IN CONTROL, 34, 1, 52-61 DOI: 10.1016/j.arcontrol.2009.12.002, APR 2010

18.15. Liu, Wei, INVARIANCE OF SUBSPACES UNDER THE SOLUTION FLOW OF SPDE, INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS, 13, 1, 87-98 DOI: 10.1142/S021902571000395X, MAR 2010

18.16. Ciotir, Ioana, Existence and Uniqueness of Solutions to the Stochastic Porous Media Equations of Saturated Flows, APPLIED MATHEMATICS AND OPTIMIZATION, 61, 1, 129-143 DOI: 10.1007/s00245-009-9078-9, FEB 2010

19. Barbu, V; Havarneanu, T; Popa, C; et al., Exact controllability for the magnetohydrodynamic equations, COMMUNICATIONS ON PURE AND APPLIED MATHEMATICS, 56, 6, 732-783 DOI: 10.1002/cpa.10072, JUN 2003 19.1. Lefter, Catalin-George, FEEDBACK STABILIZATION OF MAGNETOHYDRODYNAMIC EQUATIONS,

SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 49, 3, 963-983 DOI: 10.1137/070697124, 2011 19.2. Labovsky, A.; Trenchea, C.Approximate Deconvolution Models for Magnetohydrodynamics, NUMERICAL

FUNCTIONAL ANALYSIS AND OPTIMIZATION, 31, 12, 1362-1385 Article Number: PII 929817541 DOI: 10.1080/01630563.2010.528570, 2010

20. Barbu, V; Pavel, NH, Periodic solutions to nonlinear one dimensional wave equation with X-dependent coefficients, TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 349, 5, 2035-2048 DOI: 10.1090/S0002-9947-97-01714-5, MAY 1997

20.1. Le, Ut V., On a low-frequency asymptotic expansion of a unique weak solutions of a semilinear wave equation with a boundary-like antiperiodic condition, MANUSCRIPTA MATHEMATICA, 138, 3-4, 439-461 DOI: 10.1007/s00229-011-0499-9, JUL 2012

20.2. Zu, Jian, Approximate Stabilization of One-dimensional Schrodinger Equations in Inhomogeneous Media, JOURNAL OF OPTIMIZATION THEORY AND APPLICATIONS, 153, 3, 758-768 DOI: 10.1007/s10957-011-9949-5, JUN 2012

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20.3. Li, Hengyan; Ji, Shuguan, Optimal control of nonlinear one-dimensional periodic wave equation with x-dependent coefficients, CENTRAL EUROPEAN JOURNAL OF MATHEMATICS, 9, 2, 269-280 DOI: 10.2478/s11533-010-0098-0, APR 2011

20.4. Ji, Shuguan; Li, Yong, Time Periodic Solutions to the One-Dimensional Nonlinear Wave Equation, ARCHIVE FOR RATIONAL MECHANICS AND ANALYSIS, 199, 2, 435-451 DOI: 10.1007/s00205-010-0328-4, FEB 2011

20.5. Rudakov, I. A.On time-periodic solutions of a quasilinear wave equation, PROCEEDINGS OF THE STEKLOV INSTITUTE OF MATHEMATICS, 270, 1, 222-229 DOI: 10.1134/S008154381003017X, SEP 2010

21. Barbu, Viorel; Da Prato, Giuseppe; Roeckner, Michael, Existence and uniqueness of nonnegative solutions to the stochastic porous media equation, INDIANA UNIVERSITY MATHEMATICS JOURNAL, 57, 1, 187-211, 2008

21.1. Gess, Benjamin Strong solutions for stochastic partial differential equations of gradient type, JOURNAL OF FUNCTIONAL ANALYSIS, 263, 8, 2355-2383 DOI: 10.1016/j.jfa.2012.07.001, OCT 15 2012

21.2. Barbu, Viorel; Da Prato, Giuseppe; Roeckner, Michael, Finite time extinction of solutions to fast diffusion equations driven by linear multiplicative noise, JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 389, 1, 147-164 DOI: 10.1016/j.jmaa.2011.11.045, MAY 1 2012

21.3. Barbu, Viorel; Roeckner, Michael, Stochastic Porous Media Equations and Self-Organized Criticality: Convergence to the Critical State in all Dimensions, COMMUNICATIONS IN MATHEMATICAL PHYSICS, 311, 2, 539-555 DOI: 10.1007/s00220-012-1429-8, APR 2012

21.4. Barbu, Viorel; Roeckner, Michael, Localization of solutions to stochastic porous media equations: finite speed of propagation, ELECTRONIC JOURNAL OF PROBABILITY, 17, 1-11 Article Number: 10 DOI: 10.1214/EJP.v17-1768, JAN 29 2012

21.5. Barbu, Viorel, A variational approach to stochastic nonlinear parabolic problems, JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 384, 1 Special, SI, 2-15 DOI: 10.1016/j.jmaa.2010.07.016, DEC 1 2011

21.6. Barbu, Viorel; Roeckner, Michael, On a random scaled porous media equation, JOURNAL OF DIFFERENTIAL EQUATIONS, 251, 9, 2494-2514 DOI: 10.1016/j.jde.2011.07.012, NOV 1 2011

21.7. Gess, Benjamin; Liu, Wei; Roeckner, Michael, Random attractors for a class of stochastic partial differential equations driven by general additive noise, JOURNAL OF DIFFERENTIAL EQUATIONS, 251, 4-5, 1225-1253 DOI: 10.1016/j.jde.2011.02.013, AUG 15 2011

21.8. Ciotir, Ioana Convergence of solutions for the stochastic porous media equations and homogenization, JOURNAL OF EVOLUTION EQUATIONS, 11, 2, 339-370 DOI: 10.1007/s00028-010-0094-7, JUN 2011

21.9. Beyn, Wolf-Juergen; Gess, Benjamin; Lescot, Paul; et al., The Global Random Attractor for a Class of Stochastic Porous Media Equations, COMMUNICATIONS IN PARTIAL DIFFERENTIAL EQUATIONS, 36, 3, 446-469 Article Number: PII 931478728 DOI: 10.1080/03605302.2010.523919, 2011

21.10. Liu, Wei; Roeckner, Michael, SPDE in Hilbert space with locally monotone coefficients, JOURNAL OF FUNCTIONAL ANALYSIS, 259, 11, 2902-2922 DOI: 10.1016/j.jfa.2010.05.012, DEC 1 2010

21.11. Barbu, Viorel; Da Prato, Giuseppe, Invariant measures and the Kolmogorov equation for the stochastic fast diffusion equation, STOCHASTIC PROCESSES AND THEIR APPLICATIONS, 120, 7, 1247-1266 DOI: 10.1016/j.spa.2010.03.007, JUL 2010

21.12. Barbu, Viorel, Self-organized criticality and convergence to equilibrium of solutions to nonlinear diffusion equations, ANNUAL REVIEWS IN CONTROL, 34, 1, 52-61 DOI: 10.1016/j.arcontrol.2009.12.002, APR 2010

21.13. Liu, Wei, INVARIANCE OF SUBSPACES UNDER THE SOLUTION FLOW OF SPDE, INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS, 13, 1, 87-98 DOI: 10.1142/S021902571000395X, MAR 2010

21.14. Ciotir, Ioana, Existence and Uniqueness of Solutions to the Stochastic Porous Media Equations of Saturated Flows, APPLIED MATHEMATICS AND OPTIMIZATION, 61, 1, 129-143 DOI: 10.1007/s00245-009-9078-9, FEB 2010

22. Barbu, Viorel; Grujic, Zoran; Lasiecka, Irena; et al., Smoothness of weak solutions to a nonlinear fluid-structure interaction model, INDIANA UNIVERSITY MATHEMATICS JOURNAL, 57, 3, 1173-1207 DOI: 10.1512/iumj.2008.57.3284, 2008 22.1. Kukavica, Igor; Tuffaha, Amjad, Well-posedness for the compressible Navier-Stokes-Lame system with a free

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22.4. Lasiecka, Irena; Lu, Yongjin, Interface feedback control stabilization of a nonlinear fluid-structure interaction, NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 75, 3, 1449-1460 DOI: 10.1016/j.na.2011.04.018, FEB 2012

22.5. Chueshov, Igor D., A global attractor for a fluid-plate interaction model accounting only for longitudinal deformations of the plate, MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 34, 14, 1801-1812 DOI: 10.1002/mma.1496, SEP 30 2011

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26.2. Lu, Qi, Carleman estimate for stochastic parabolic equations and inverse stochastic parabolic problems, INVERSE PROBLEMS, 28, 4 Article Number: 045008 DOI: 10.1088/0266-5611/28/4/045008, APR 2012

26.3. Yan, Yuqing; Sun, Fengyun, Insensitizing controls for a forward stochastic heat equation, JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 384, 1 Special, SI, 138-150 DOI: 10.1016/j.jmaa.2011.05.058, DEC 1 2011

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