Raport de Activitate pe anul 2013 Cit˘ari

161 Pages·2013·0.51 MB·English

Raport de Activitate pe anul 2013
Cita˘ri
Institutul de Matematica “Simion Stoilow” al Academiei Romˆane

Contents
1 Cit˘ari ap˘aruteˆın 2012 ¸si necon¸tinuteˆın Raportul pe 2013 1
1.1 Cita˘ri ap˘aruteˆın reviste cotate ISI . . . . . . . . . . . . . . . . . . . . . . . . . 1
1.1.1 Autocitari . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 29
1.2 Cita˘ri ap˘aruteˆın alte publica¸tii . . . . . . . . . . . . . . . . . . . . . . . . . . . 31
1.2.1 Autocitari . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 40
1.3 Cita˘ri ap˘aruteˆın ca˘r¸ti . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 40
2 Cit˘ari ap˘aruteˆın 2013 42
2.1 Citari apa˘ruteˆın reviste cotate ISI . . . . . . . . . . . . . . . . . . . . . . . . . 42
2.1.1 Autocitari . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 121
2.2 Citari apa˘ruteˆın alte publica¸tii . . . . . . . . . . . . . . . . . . . . . . . . . . . 130
2.2.1 Autocitari . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 150
2.3 Cita˘ri aparuteˆın c˘ar¸ti . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 151

1 Cit˘ari ap˘arute ˆın 2012 ¸si necon¸tinute ˆın Raportul pe
2013
1.1 Cit˘ari ap˘arute ˆın reviste cotate ISI
1. Hu, Ze-Chun; Sun, We, Balayage of semi-Dirichlet forms, Canad. J. Math. 64 (2012),
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362, 1, (2012), 223 – 237
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Sasakian manifolds, J. Geom. Phys. 57, 1, (2006), pag. 193 – 207
3. M. Aprodu, R. Moraru, M. Toma, Two-dimensional moduli spaces of vector bundles over
Kodaira surfaces, Adv. Math. 231, 3-4,(2012),1202 – 1215
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Lect. Notes in Math., vol 1624 Springer 1996, pag. 180
4. M. Aprodu, R. Moraru, M. Toma, Two-dimensional moduli spaces of vector bundles over
Kodaira surfaces, Adv. Math. 231, 3-4,(2012),1202 – 1215
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elliptic surfaces, Ann. Inst. Fourier (Grenoble) 55, 5, (2005), pag. 1659 – 1683
5. M. Aprodu, R. Moraru, M. Toma, Two-dimensional moduli spaces of vector bundles over
Kodaira surfaces, Adv. Math. 231, 3-4,(2012),1202 – 1215
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6. M. Aprodu, R. Moraru, M. Toma, Two-dimensional moduli spaces of vector bundles over
Kodaira surfaces, Adv. Math. 231, 3-4,(2012),1202 – 1215
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nat. J. Math. 23, 3, (2012)
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Sasakian manifolds, J. Geom. Phys. 57, 1, (2006), pag. 193 – 207
9. A. Sterian, Stable ample 2-vector bundles on Hirzebruch surfaces, Bull. Math. Soc.
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1
10. A. Sterian, Stable ample 2-vector bundles on Hirzebruch surfaces, Bull. Math. Soc.
Sci. Math. Roum. 55 (103), 3, (2012), 311 – 317
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C.R. Acad. Sci. Paris 323, Serie I, (1996), pag. 627 – 630
11. A. Sterian, Stable ample 2-vector bundles on Hirzebruch surfaces, Bull. Math. Soc.
Sci. Math. Roum. 55 (103), 3, (2012), 311 – 317
Citeaza: M. Aprodu, V. Brinzanescu, Moduli spaces of vector bundles over ruled surfaces,
Nagoya Math. J. 154 (1999), pag. 111 – 122
12. A. Sterian, Stable ample 2-vector bundles on Hirzebruch surfaces, Bull. Math. Soc.
Sci. Math. Roum. 55 (103), 3, (2012), 311 – 317
Citeaza: V. Brinzanescu, Algebraic 2-vector bundles on ruled surfaces, Ann. Univ.
Ferrara Sez. VII, Sci 37 (1991), pag. 55 – 64
13. Cuenin, Jean-Claude, Block diagonalization of operators with gaps, with applications
to Dirac operators, Reviews in Mathematical Physics Volume: 24 (2012), Article
Number: 1250021
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hamiltonian, Annales de l’Institut Henri Poincare-Physique Theorique Volume:
51 (1989), pag. 231 – 263.
14. Pedersen, JesperGoor; Brynildsen, MikkelH.; Cornean, HoriaD.; etal., OpticalHallcon-
ductivity in bulk and nanostructured graphene beyond the Dirac approximation, PHYS-
ICAL REVIEW B Volume: 86 (2012), Article Number: 235438.
Citeaza: Cornean, HD ; Nenciu, G ; Pedersen, TG, The Faraday effect revisited: Gen-
eral theory, JOURNAL OF MATHEMATICAL PHYSICS Volume: 47 (2006),
Article Number: 013511.
15. Briet, Philippe; Savoie, Baptiste, A rigorous approach to the magnetic response in disor-
dered systems, REVIEWS IN MATHEMATICAL PHYSICS Volume: 24 (2012),
Article Number: 1250022
Citeaza: Nenciu. G, On asymptotic perturbation theory for quantum mechanics: Almost
invariant subspaces and gauge invariant magnetic perturbation theory, JOURNAL OF
MATHEMATICAL PHYSICS Volume: 43 (2002), pag. 1273 – 1298.
16. Teufel, Stefan; Wachsmuth, Jakob, Spontaneous Decay of Resonant Energy Levels for
MoleculeswithMovingNuclei,COMMUNICATIONSINMATHEMATICALPHYSICS
Volume: 315 (2012), 699 – 738
Citeaza: G. Nenciu, Linear adiabatic theory-exponential estimates, COMMUNICA-
TIONS IN MATHEMATICAL PHYSICS Volume: 152 (1993), pag. 479 – 496.
17. Elgart, Alexander; Hagedorn, George A., A note on the switching adiabatic theorem,
JOURNAL OF MATHEMATICAL PHYSICS Volume: 53 (2012), Article Num-
ber: 102202 Citeaza: G. Nenciu, Adiabatic theorem of quantum mechanics, JOURNAL
OF PHYSICS A-MATHEMATICAL AND GENERAL Volume: 13(1980), pag.
L15-L18.
2
18. Elgart, Alexander; Hagedorn, George A., A note on the switching adiabatic theorem,
JOURNAL OF MATHEMATICAL PHYSICS Volume: 53 (2012), Article Num-
ber: 102202
Citeaza: G. Nenciu, Linear adiabatic theory-exponential estimates, COMMUNICA-
TIONS IN MATHEMATICAL PHYSICS Volume: 152 (1993), pag. 479-496.
19. Mandal, Anirban; Hunt, Katharine L. C., Adiabatic and nonadiabatic contributions to
the energy of a system subject to a time-dependent perturbation: Complete separation
and physical interpretation, JOURNAL OF CHEMICAL PHYSICS Volume: 137
(2012), Article Number: 164109
Citeaza: G.Nenciu,Adiabatictheoremofquantummechanics,JOURNALOFPHYSICS
A-MATHEMATICAL AND GENERAL Volume: 13 (1980), pag. L15-L18.
20. Leclerc, A.; Viennot, D.; Jolicard, G., The role of the geometric phases in adiabatic
population tracking for non-Hermitian Hamiltonians, JOURNAL OF PHYSICS A-
MATHEMATICAL AND THEORETICAL Volume: 45 (2012), Article Number:
415201
Citeaza: G.Nenciu,Adiabatictheoremofquantummechanics,JOURNALOFPHYSICS
A-MATHEMATICAL AND GENERAL Volume: 13 (1980), pag. L15-L18.
21. Ortigoso, Juan, QuantumadiabatictheoreminlightoftheMarzlin-Sandersinconsistency,
PHYSICAL REVIEW A Volume: 86 (2012), Article Number: 032121
Citeaza: G.Nenciu,Adiabatictheoremofquantummechanics,JOURNALOFPHYSICS
A-MATHEMATICAL AND GENERAL Volume: 13 (1980), pag. L15-L18.
22. Briet, Philippe; Fernandez, Claudio, Exponential decay and resonances in a driven sys-
tem, JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS
Volume: 396 (2012)
Citeaza: Jensen, A ; Nenciu, G, The Fermi Golden Rule and its form at thresholds in odd
dimensions, COMMUNICATIONS IN MATHEMATICAL PHYSICS Volume:
261 (2006), pag. 693-727.
23. Marzari, Nicola; Mostfi, Arash A.; Yates, Jonathan R.; et al., Maximally localized Wan-
nier functions: Theory and applications, REVIEWS OF MODERN PHYSICS Vol-
ume: 84 (2012), 1419 – 1475
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ous justfication of the effective hamiltonians, REVIEWS OF MODERN PHYSICS
Volume: 63 (1991), 91-128.
24. Marzari, Nicola; Mostfi, Arash A.; Yates, Jonathan R.; et al., Maximally localized Wan-
nier functions: Theory and applications, REVIEWS OF MODERN PHYSICS Vol-
ume: 84 (2012), 1419-1475
Citeaza: G. Nenciu, Existence of exponentially localized Wannier functions, COMMU-
NICATIONS IN MATHEMATICAL PHYSICS 91, (1983), 81-85.
25. D.Ili´c, V.Pavlovi´c, V.Rako´cevi´c, ExtensionsoftheZamfirescutheoremtopartialmetric
spaces, Math. and Comput. Modell. 55 (2012), 801 – 809
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pag. 292 – 298
3
26. W. Sintunavarat, P. Kumam, Common fixed point theorem for hybrid generalized multi-
valued contraction mappings, Appl. Math. Letters 25 (2012), 52 – 57
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pag. 292 – 298
27. V. Berinde, F. Vetro, Common fixed points of mappings satisfying implicit contractive
conditions, Fixed Point Theory and Appl. 2012 (2012), 1 – 8
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pag. 292 – 298
28. W. Sintunavarat, P. Kumam, Common fixed point theorem for cyclic generalized multi-
valued contraction mappings, Appl. Math. Letters 25 (2012), 1849 – 1855
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29. I. Altun, O. Acar, Fixed point theorems for weak contractions in the sense of Berinde on
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30. K. Adiprasito, Infinite curvature on typical convex surfaces, Geom. Dedicata 159
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31. K. Adiprasito, Infinite curvature on typical convex surfaces, Geom. Dedicata 159
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35. J. Itoh, C. Vˆılcu, Cut locus structures on graphs, Discrete Math. 312 (2012), 524 –
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36. J. Itoh, C. Vˆılcu, Cut locus structures on graphs, Discrete Math. 312 (2012), 524 –
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37. J. C. Andrade ¸si J. P. Keating, The mean value of L(1,χ) in the hyperelliptic ensemble,
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of zeta and L–functions, Compos. Math. 139 (2003), pag. 297–360
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in robust control of linear stochastic systems, Springer (2006), pag. 312, carte.
48. H. Mukaidani, T. Yamamoto, Nash strategy for multiparameter singularly perturbed
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49. S.A.KH. Mozaffari Niapour M. Tabarraie M.R. Feyzi, Design and analysis of speed-
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in robust control of linear stochastic systems, Springer (2006), pag. 312, carte.
50. H. Mukaidani, T. Yamamoto, Nash strategy for multiparameter singularly perturbed
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a class of linear stochastic systems with multiplicative white noise and Markovian jumping,
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51. J.Liu, J. Zhang, New Upper Matrix Bounds of the solution for perturbed continuous
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