citations

Dr. AURELIAN ISAR
LIST OF CITATIONS

1. [2] in E.A. Kuraev, V.S. Fadin, Sov. J. Nucl. Phys. 27, 587-589 (1978)
Doubly logarithmic asymptotic behaviour of the fermion inelastic form-factor in non-abelian gauge theory
2. [2] in Yu.I. Dokschitzer, S.I. Troyan, D.I. Dyakonov, Physics Reports 58, 269-395 (1980)
Hard processes in quantum chromodynamics
3. [2] in B.I. Ermolaev, L.N. Lipatov, V.S. Fadin, Sov. J. Nucl. Phys. 45, 508-511 (1987)
On bremsstrahlung factorization in QCD
4. [9] in N. Nica, A. Sandulescu, Rev. Roum. Phys. 35, 535-545 (1990)
Fourth order moments of an open harmonic oscillator (Weyl-Wigner-Moyal and Heisenberg representations)
5. [9] in E. Stefanescu, Sisteme disipative, Ed. Academiei Romane, Bucuresti (2000)
6. [10] in N. Nica, A. Sandulescu, Rev. Roum. Phys. 35, 535-545 (1990)
Fourth order moments of an open harmonic oscillator (Weyl-Wigner-Moyal and Heisenberg representations)
7. [11] in E. Stefanescu, A. Sandulescu, W. Greiner, Int. J. Mod. Phys. E 2, 233-258 (1993)
Quantum tunneling in open systems
8. [11] in N.V. Antonenko, S.P. Ivanova, R.V. Jolos, W. Scheid, J. Phys. G: Nucl. Part. Phys. 20, 1447-1459 (1994)
Application of the Lindblad axiomatic approach to nonequilibrium nuclear processes
9. [11] in G.G. Adamian, N.V. Antonenko, W. Scheid, Nucl. Phys. A 645, 376-398 (1999)
Friction and diffusion coefficients in coordinate in nonequilibrium nuclear processes
10. [11] in G.G. Adamian, N.V. Antonenko, W. Scheid, Phys. Atomic Nuclei 62, 1338-1348 (1999)
Diffusion and friction coefficients in the Lindblad axiomatic approach to nonequilibrium nuclear processes
11. [11] in S. Misicu, A. Sandulescu, G.M. Ter-Akopian, W. Greiner, Phys. Rev. C 60, 034613 (6p) (1999)
Angular momenta of even-even fragments in the neutronless fission of 252Cf
12. [11] in E. Stefanescu, Sisteme disipative, Ed. Academiei Romane, Bucuresti (2000)
13. [13] in S. Lazanu, A. Sandulescu, Rev. Roum. Phys. 35, 421-426 (1990)
Fourth order moments of an open harmonic oscillator by the characteristic function method
14. [13] in E. Stefanescu, Sisteme disipative, Ed. Academiei Romane, Bucuresti (2000)
15. [13] in H. Nakazato, Y. Hida, K. Yuasa, B. Militello, A. Napoli, A. Messina, Phys. Rev. A 74, 062113 (8p) (2006)
How to solve the Lindblad equation: solution in the Kraus representation
16. [13] in M. Genkin, E. Lindroth, J. Phys. A: Math. Theor. 41, 425303 (13p) (2008)
Description of resonance decay by Lindblad operators
17. [14] in S. Baskoutas, A. Jannussis, E. Vlachos, R. Mignani, preprint, Rome University, Rome-895-1992 (92-11-33), July 1992, 5p
Generalized parametric oscillator in phase space
18. [14] in M.R. Gallis, Phys. Rev. A 53, 655-660 1996)
Emergence of classicality via decoherence described by Lindblad operators
19. [14] in A. Dimakis, C. Tzanakis, J. Phys. A: Math. Gen. 29, 577-594 (1996)
Noncommutative geometry and kinetic theory of open systems
20. [14] in S. Gao, Phys. Rev. Lett. 79, 3101-3104 (1997)
Dissipative quantum dynamics with a Lindblad functional
21. [14] in C. Tzanakis, A.P. Grecos, Physica A 256, 87-111 (1998)
Generalized Moyal structures in phase space, master equations and their classical limit I. General formalism
22. [14] in C. Tzanakis, A.P. Grecos, P. Hatjimanolaki, Physica A 256, 112-128 (1998)
Generalized Moyal structures in phase space, master equations and their classical limit II. Applications to harmonic oscillator models
23. [14] in S. Gao, Phys. Rev. B 57, 4509-4517 (1998)
Lindblad approach to quantum dynamics of open systems
24. [14] in Gh.S. Paraoanu, Europhys. Lett. 47, 279-284 (1999)
Selection of squeezed states via decoherence
25. [14] in S. Gao, Phys. Rev. B 60, 15609-15612 (1999)
Dissipative quantum dynamics at surfaces: A nonlinear-coupling model
26. [14] in E. Stefanescu, Sisteme disipative, Ed. Academiei Romane, Bucuresti (2000)
   27. [14] in G. Auletta, Foundations and interpretation of quantum mechanics. In the light of a critical-historical analysis of the problems and of the synthesis of the results, 2nd edition, World Scientific, Singapore (2001)
28. [14] in 27. M. Genkin, Diploma paper, Giessen University (2006)
Application of the Lindblad theory for open quantum systems to a two-dimensional parabolic potential
29. [14] in H. Nakazato, Y. Hida, K. Yuasa, B. Militello, A. Napoli, A. Messina, Phys. Rev. A 74, 062113 (8p) (2006)
How to solve the Lindblad equation: solution in the Kraus representation
30. [14] in M. Genkin, W. Scheid, J. Phys. G: Nucl. Part. Phys. 34, 441-450 (2007)
A two-dimensional inverse parabolic potential within the Lindblad theory for application in nuclear reactions
31. [19] in J.O. Akeyo, preprint, Maseno University College, Kenya, May 1998, 18p
On the Hamiltonian formalism for classical and quantum theories of damped linear harmonic oscillators
32. [20] in N.V. Antonenko, S.P. Ivanova, R.V. Jolos, W. Scheid, J. Phys. G: Nucl. Part. Phys. 20 , 1447-1459 (1994)
Application of the Lindblad axiomatic approach to nonequilibrium nuclear processes
33. [20] in M.A. Vandyck, J. Phys. A: Math. Gen. 27, 1743-1750 (1994)
On the damped harmonic oscillator in the de Broglie-Bohm hidden variable theory
34. [20] in E.D. Mshelia, Nuovo Cimento A 108, 709-721 (1995)
Method of normal coordinates in the formulation of a system with dissipation: the harmonic oscillator
   35. [20] in M.R. Gallis, Phys. Rev. A 53, 655-660 1996)
Emergence of classicality via decoherence described by Lindblad operators
36. [20] in S. Gnutzmann, F. Haake, Z. Phys. B 101, 263-273 (1996)
Positivity violation and initial slips in open systems
37. [20] in A.K. Rajagopal, Phys. Lett. A 228 66-72 (1997)
Action principle for nonequilibrium statistical dynamics based on the Lindblad density matrix evolution
38. [20] in S. Gao, Phys. Rev. Lett. 79, 3101-3104 (1997)
Dissipative quantum dynamics with a Lindblad functional
39. [20] in G.G. Adamian, N.V. Antonenko, W. Scheid, Phys. Lett. A 244, 482-488 (1998)
Tunneling with dissipation in open quantum systems
40. [20] in A.K. Rajagopal, Physica A 253, 271-289 (1998)
Equations of motion in nonequilibrium statistical mechanics for nonextensive systems
41. [20] in A.K. Rajagopal, Phys. Lett. A 246, 237-241 (1998)
The principle of detailed balance and the Lindblad dissipative quantum dynamics
42. [20] in F.A. Buot, A.K. Rajagopal, Superlattices and Microstructures 23, 641-660 (1998)
Landauer counting argument, quantum distribution function transport equations and nonequilibrium quantum statistical physics
43. [20] in S. Gao, Phys. Rev. B 57, 4509-4517 (1998)
Lindblad approach to quantum dynamics of open systems
44. [20] in G.G. Adamian, N.V. Antonenko, W. Scheid, Nucl. Phys. A 645, 376-398 (1999)
Friction and diffusion coefficients in coordinate in nonequilibrium nuclear processes
   45. [20] in G.G. Adamian, N.V. Antonenko, W. Scheid, Phys. Atomic Nuclei 62, 1338-1348 (1999)
Diffusion and friction coefficients in the Lindblad axiomatic approach to nonequilibrium nuclear processes
46. [20] in J.O. Akeyo, preprint, Maseno University College, Kenya, May 1998, 18p
On the Hamiltonian formalism for classical and quantum theories of damped linear harmonic oscillators
47. [20] in Gh.S. Paraoanu, Europhys. Lett. 47, 279-284 (1999)
Selection of squeezed states via decoherence
48. [20] in S. Gao, Phys. Rev. B 60, 15609-15612 (1999)
Dissipative quantum dynamics at surfaces: A nonlinear-coupling model
49. [20] in P. Marian, T.A. Marian, J. Phys. A: Math. Gen. 33, 3595-3603 (2000)
Evolution of mixing during the damping of a number state
50. [20] in Yu.V. Palchikov, G.G. Adamian, N.V. Antonenko, W. Scheid, J. Phys. A 33, 4265-4276 (2000)
Effect of transport coefficients on the time dependence of a density matrix
51. [20] in P. Marian, T.A. Marian, Eur. Phys. J. D 11, 257-265 (2000)
Environment-induced nonclassical behaviour
52. [20] in E. Stefanescu, Sisteme disipative, Ed. Academiei Romane, Bucuresti (2000)
53. [20] in A.K. Chattah, M.O. Caceres, Cond. Matter Physics 3, 51-73 (2000)
Quantum dissipation and phenomenological approaches
54. [20] in G. Auletta, Foundations and interpretation of quantum mechanics. In the light of a critical-historical analysis of the problems and of the synthesis of the results, 2nd edition, World Scientific, Singapore (2001)
55. [20] in B. Vacchini, J. Math. Phys. 42, 4291-4312 (2001)
Translational-covariant Markovian master equation for a test particle in a quantum fluid
56. [20] in B. Vacchini, Phys. Rev. E 63, 066115 (8p) (2001)
Test particle in a quantum gas
57. [20] in B. Vacchini, J. Math. Phys. 43, 5446-5458 (2002)
Quantum optical versus quantum Brownian motion master equation in terms of covariance and equilibrium properties
58. [20] in I. Sturzu, Ph.D. Thesis, Bucharest University (2002)
Studies on evolution of classical and quantum systems
59. [20] in D. Salgado, J.L. Sanchez-Gomez, J. Mod. Optics 50, 975-980 (2003)
Damped quantum interference using stochastic calculus
60. [20] in V.I. Man'ko, V.A. Sharapov, E.V. Shchukin, J. Rus. Laser Res. 24, 180-193 (2003)
Probability representation of kinetic equations for open quantum systems
61. [20] in D. Salgado, J.L. Sanchez-Gomez, Phys. Lett. A 323, 365-373 (2004)
A formula for the Bloch vector of some Lindblad quantum systems
62. [20] in A.K. Chattah, M.O. Caceres, Instabilities and Nonequilibrium Structures, pp. 183-196, Proceedings of the International Workshop, Vila del Mar, Chile, Kluwer Acad. Publishers, Dordrecht, Boston, London (2004), 423p (Eds. O. Descalzi, J. Martinez, E. Tirapegui)
Computing the quantum Boltzmann equation from a Kossakowski-Lindblad generator
63. [20] in E. Stefanescu, Physica A 350, 227-244 (2005)
Dynamics of a Fermi system with resonant dissipation and dynamical detailed balance
64. [20] in H. Nakazato, Y. Hida, K. Yuasa, B. Militello, A. Napoli, A. Messina, Phys. Rev. A 74, 062113 (8p) (2006)
How to solve the Lindblad equation: solution in the Kraus representation
65. [20] in M. Ferrero, D. Salgado, J.L. Sanchez-Gomez, in Navegante sin Fronteras: Homenaje a Luis de la Pena, pp. 49-64, UNAM, Mexic (2006), 275 p
Stochastic evolution in Hilbert spaces and open quantum systems
66. [20] in E. Stefanescu, A. Sandulescu, Rom. J. Phys. 52, 193-215 (2007)
Dissipative dynamics of a system of fermions
67. [20] in C. Hörhammer, Ph. D. Thesis, Bayreuth University (2007)
Non-Markovian dynamics, decoherence and entanglement in dissipative quantum systems
68. [20] in F.M. Ramazanoglu, quant-ph/0812.2520 (2008) 26p
Approach to thermal equilibrium in the Caldeira-Leggett model
69. [21] in E. Stefanescu, W. Scheid, A. Sandulescu, W. Greiner, Phys. Rev. C 53, 3014-3021 (1996)
Cold fission as cluster decay with dissipation
70. [21] in E. Stefanescu, P. Sterian, Opt. Engineering 35, 1573-1575 (1996)
Exact quantum master equations for Markoffian systems
71. [21] in E. Stefanescu, P. Sterian, Proceedings SPIE of Conference on Optics "ROMOPTO'97", Bucharest, Romania (1997), 3405, 877-882 (1998), SPIE Bellingham (USA), (Eds. V.I. Vlad, D.C. Dumitras)
Non-Markovian effects in dissipative systems
72. [21] in G.G. Adamian, N.V. Antonenko, W. Scheid, Proceedings of the 5th International Wigner Symposium, Vienna, Austria (1997), pp. 355-358, World Scientific, Singapore (1998) (Eds. P. Kasperkovitz, D. Grau)
Diffusion and friction coefficients in equation for Wigner distribution function
73. [21] in E. Stefanescu, R.J. Liotta and A. Sandulescu, Phys. Rev. C 57, 798-805 (1998)
Giant resonances as collective states with dissipative coupling
74. [21] in G. Lindblad, J. Math. Phys. 39, 2763-2780 (1998)
Brownian motion of quantum harmonic oscillators: Existence of a subdynamics
75. [21] in G.G. Adamian, N.V. Antonenko, W. Scheid, Phys. Lett. A 244, 482-488 (1998)
Tunneling with dissipation in open quantum systems
76. [21] in G.G. Adamian, N.V. Antonenko, W. Scheid, Nucl. Phys. A 645, 376-398 (1999)
Friction and diffusion coefficients in coordinate in nonequilibrium nuclear processes
77. [21] in G.G. Adamian, N.V. Antonenko, W. Scheid, Phys. Atomic Nuclei 62, 1338-1348 (1999)
Diffusion and friction coefficients in the Lindblad axiomatic approach to nonequilibrium nuclear processes
78. [21] in G.G. Adamian, N.V. Antonenko, W. Scheid, Phys. Lett. A 260, 39-45 (1999)
Diffusion coefficients in coordinate in density matrix description of nonequilibrium quantum processes
79. [21] in E. Stefanescu, A. Sandulescu, Rom. J. Optoelectronics 7, 59-65 (1999)
Dissipative processes through Lindblad's master equation
80. [21] in E. Stefanescu, A. Sandulescu and W. Scheid, Int. J. Mod. Phys. E 9, 17-50 (2000)
The collisional decay of a Fermi system interacting with a many-mode electromagnetic field
81. [21] in E. Stefanescu, Sisteme disipative, Ed. Academiei Romane, Bucuresti (2000)
82. [21] in S. Misicu, J. Phys. G: Nucl. Part. Phys. 26, 1447-1459 (2000)
Quantum dissipation in cluster decay phenomena: I. Smoothly joined quadratic potentials
83. [21] in Yu.V. Palchikov, G.G. Adamian, N.V. Antonenko, W. Scheid, J. Phys. A 33, 4265-4276 (2000)
Effect of transport coefficients on the time dependence of a density matrix
84. [21] in V.V. Dodonov, S.S. Mizrahi, A.L. Souza Silva, J. Opt. B: Quantum Semiclass. Opt. 2, 271-281 (2000)
Decoherence and thermalization dynamics of a quantum oscillator
85. [21] in M.C. de Oliveira, N.G. Almeida, S.S. Mizrahi, M.H.Y. Moussa, Phys. Rev. A 62, 012108 (11p) 2000)
Quantum to classical transition from the cosmic background radiation
86. [21] in E. Stefanescu, A. Sandulescu, Int. J. Mod. Phys. E 11, 119-130 (2002)
Microscopic coefficients for the quantum master equation of a Fermi system
87. [21] in B. Vacchini, J. Math. Phys. 43, 5446-5458 (2002)
Quantum optical versus quantum Brownian motion master equation in terms of covariance and equilibrium properties
88. [21] in Yu.V. Palchikov, G.G. Adamian, N.V. Antonenko, W. Scheid, Physica A 316, 297-313 (2002)
Generalization of Kramers formula for open quantum systems
89. [21] in I. Sturzu, quant-ph/0204014 (2002) (Rom. J. Phys)
Topics on the stochastic treatment of the evolution of an open quantum system
90. [21] in L.M. Ping, Z.Y. Zhang, J. Wuhan Univ. (Natural Science Ed.) , 581-584 (2002)
Effective Hamiltonian of open quantum system and several new solvable models
91. [21] in I. Sturzu, quant-ph/0204110 (2002)
State transformations after quantum fuzzy measurements
92. [21] in M.R. Gallis, quant-ph/0210054 (2002)
Open environments for quantum open systems
93. [21] in I. Sturzu, Ph.D. Thesis, Bucharest University (2002) (in Romanian)
Studies on evolution of classical and quantum systems
94. [21] in V.V. Dodonov, V.I. Man'ko, Theory of non-classical states of light, Taylor & Francis (2003)
95. [21] in E.P. Zhidkov, Yu. Yu. Lobanov, V. D. Rushai, preprint P11-2003-114, JINR Dubna, 2003, 15p
Numerical study of open quantum systems by the method of approximate functional integration with respect to conditional Wiener measure
96. [21] O. Brodier, A.M.O. de Almeida, Phys. Rev. E 69, 016204 (11p) (2004)
Symplectic evolution of Wigner functions in Markovian open systems
97. [21] in Z. Kanokov, Yu.V. Palchikov, G.G. Adamian, N.V. Antonenko, W. Scheid, Phys. Rev. E 71, 016121 (20p) (2005)
Non-Markovian dynamics of quantum systems. I. Formalism and transport coefficients
98. [21] in Yu.V. Palchikov, Z. Kanokov, G.G. Adamian, N.V. Antonenko, W. Scheid, Phys. Rev. E 71, 016122 (10p) (2005)
Non-Markovian dynamics of quantum systems. II. Decay rate, capture and pure state
99. [21] in B. Vacchini, Int. J. Theor. Phys. 44, 1011-1021 (2005)
Master equations for the study of decoherence
100. [21] in E. Stefanescu, Physica A 350, 227-244 (2005)
Dynamics of a Fermi system with resonant dissipation and dynamical detailed balance
101. [21] in Sabrina Maniscalco, Phys. Rev. A 72 , 024103 (4p) (2005)
Limits in the characteristic-function description of non-Lindblad-type open quantum systems
102. [21] in G.G. Adamian, N.V. Antonenko, Z. Kanokov, V.V. Sargsyan, W. Scheid, Theor. Math. Phys. 145, 1443-1456 (2005)
Quantum non-Markovian stochastic equations
103. [21] in V.V. Dodonov, J. Opt. B: Quantum Semiclass. Opt. 7, S445-S451 (2005)
Time-dependent quantum damped oscillator with "minimal noise": application to the nonstationary Casimir effect in nonideal cavities
104. [21] in V.V. Sargsyan, Z. Kanokov, G.G. Adamian, N.V. Antonenko, Phys. Atomic Nuclei 68, 2009-2021 (2005)
Quantum non-Markovian Langevin equations and transport coefficients
105. [21] in E. Stefanescu, A.R. Sterian, P. Sterian, Proc. SPIE of the Conference "Advanced Laser Technologies 2004", Rome, Italy (2004), 5850, 160-165, SPIE Bellingham, USA (2005) (Eds. I.A. Shcherbakov, A. Giardini, V.I. Konov, V.I. Pustovoy)
Study of the fermion systems coupled by electric dipole interaction with the free electromagnetic field
106. [21] M. Genkin, Diploma paper, Giessen University (2006)
Application of the Lindblad theory for open quantum systems to a two-dimensional parabolic potential
107. [21] in V.V. Dodonov, A.V. Dodonov, J. Russian Laser Res. 27, 379-388 (2006)
The Heisenberg-Langevin model of a quantum damped harmonic oscillator with time-dependent frequency and damping coefficients
108. [21] in A.V. Dodonov, S.S. Mizrahi, V.V. Dodonov, Phys. Rev. E 75, 011132 (10p) (2007)
Quantum master equations from classical Lagrangians with two stochastic forces
109. [21] in M. Genkin, W. Scheid, J. Phys. G: Nucl. Part. Phys. 34, 441-450 (2007)
A two-dimensional inverse parabolic potential within the Lindblad theory for application in nuclear reactions
110. [21] in V.V. Sargsyan, Yu.V. Palchikov, Z. Kanokov, G.G. Adamian, N.V. Antonenko, Phys. Rev. A 75, 062115 (7p) (2007)
Coordinate-dependent diffusion coefficients: Decay rate in open quantum systems
111. [21] G. Manfredi, P.A. Hervieux, Applied Phys. Lett. 91, 061108 (3p) (2007)
Autoresonant control of the many-electron dynamics in nonparabolic quantum wells
112. [21] E. Stefanescu, A. Sandulescu, Rom. J. Phys. 52, 193-215 (2007)
Dissipative dynamics of a system of fermions
113. [21] C. Hörhammer, Ph. D. Thesis, Bayreuth University (2007)
Non-Markovian dynamics, decoherence and entanglement in dissipative quantum systems
114. [21] in U. Weiss, Quantum dissipative systems, 3rd edition, World Scientific, Singapore (2008)
115. [21] in R.S. Whitney, J. Phys. A: Math. Theor. 41, 175304 (18p) (2008)
Staying positive: going beyond Lindblad with perturbative master equations
116. [21] in A. Arnold, F. Fagnola, L. Neumann, math-ph/0806.2984 (2008)
Quantum Fokker-Planck models: the Lindblad and Wigner approaches
117. [21] in O. Brodier, A.M. Ozorio de Almeida, quant-ph/0808.2258 (2008)
Markovian evolution of localized quantum states in the semiclassical limit
118. [21] in A.C. Oliveira, A.R.B. de Magalhaes, quant-ph/0809.1446 (2008) 6p
Decoherence and irreversibility: the role of the reservoir effective Hilbert space size
119. [21] in M. Genkin, E. Lindroth, J. Phys. A: Math. Theor. 41, 425303 (13p) (2008)
Description of resonance decay by Lindblad operators
120. [24] in E.A. Akhundova, M.A. Mukhtarov, J. Phys. A: Math. Gen. 28, 5287-5289 (1995)
Smoothed Wigner function of a quantum damped oscillator
121. [24] in M.R. Gallis, Phys. Rev. A 53, 655-660 (1996)
Emergence of classicality via decoherence described by Lindblad operators
122. [24] in G.A. Worth, H.D. Meyer, L.S. Cederbaum, J. Chem. Phys. 105, 4412-4426 (1996)
The effect of a model environment on the S2 absorption spectrum of pyrazine: A wave packet study treating all 24 vibrational modes
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Classical states via decoherence
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On the physical content of Lindblad form master equations
125. [24] in J.O. Akeyo, preprint, Maseno University College, Kenya, May 1998, 18p
On the Hamiltonian formalism for classical and quantum theories of damped linear harmonic oscillators
126. [24] in Gh.S. Paraoanu, Europhys. Lett. 47, 279-284 (1999)
Selection of squeezed states via decoherence
127. [24] in B. Vacchini, quant-ph/0002094
  Completely positive quantum dissipation
128. [24] in D. Popov, Czech. J. Phys. 52, 993-1010 (2002)
New coherent states for the BDS-Hamiltonian
129. [24] in H. Nakazato, Y. Hida, K. Yuasa, B. Militello, A. Napoli, A. Messina, Phys. Rev. A 74, 062113 (8p) (2006)
How to solve the Lindblad equation: solution in the Kraus representation
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Pedestrians notes in quantum fundamentals
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Characteristics of the generators of dynamical semigroups
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Stochastic Schröodinger equation for a quantum oscillator with dissipation
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How to solve the Lindblad equation: solution in the Kraus representation
134. [27] in E. Stefanescu, Sisteme disipative, Ed. Academiei Romane, Bucuresti (2000)
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Stationary states of dissipative quantum systems
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Pure stationary states of open quantum systems
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Solving quantum master equations in phase space by continued-fraction methods
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Caldeira-Leggett quantum master equation in Wigner phase space: continued-fraction solution and application to Brownian motion in periodic potentials
139. [27] in H. Nakazato, Y. Hida, K. Yuasa, B. Militello, A. Napoli, A. Messina, Phys. Rev. A 74, 062113 (8p) (2006)
How to solve the Lindblad equation: solution in the Kraus representation
140. [27] in M. Genkin, W. Scheid, J. Phys. G: Nucl. Part. Phys. 34, 441-450 (2007)
A two-dimensional inverse parabolic potential within the Lindblad theory for application in nuclear reactions
141. [29] in E. Stefanescu, P. Sterian, Proceedings SPIE of Conference on Optics "ROMOPTO'97", Bucharest, Romania (1997), 3405, 877-882 (1998), SPIE Bellingham (USA), (Eds. V.I. Vlad, D.C. Dumitras)
Non-Markovian effects in dissipative systems
142. [31] in G.G. Adamian, N.V. Antonenko, W. Scheid, Nucl. Phys. A 645, 376-398 (1999)
Friction and diffusion coefficients in coordinate in nonequilibrium nuclear processes
143. [31] in V.V. Dodonov, S.S. Mizrahi, A.L. Souza Silva, J. Opt. B: Quantum Semiclass. Opt. 2, 271-281 (2000)
Decoherence and thermalization dynamics of a quantum oscillator
144. [31] in F. Benatti, R. Floreanini, J. Phys. A: Math. Gen. 33, 8139-8153 (2000)
Damped harmonic oscillator in the holomorphic representation
145. [31] in R.W. Rendell, A.K. Rajagopal, Phys. Lett. A 279, 175-180 (2001)
Control of decoherence and correlation in single quantum dissipative oscillator systems
146. [31] in B. Vacchini, Phys. Rev. E 63, 066115 (8p) (2001)
Test particle in a quantum gas
147. [31] in L. Lanz, B. Vacchini, Int. J. Mod. Phys. A 17, 435-463 (2002)
Subdynamics of relevant observables: a field theoretical approach
148. [31] in B. Vacchini, J. Math. Phys. 43, 5446-5458 (2002)
Quantum optical versus quantum Brownian motion master equation in terms of covariance and equilibrium properties
149. [31] in A. Volya, H. Esbensen, Phys. Rev. C 66, 044604 (10p) (2002)
Role of E1-E2 interplay in multiphonon Coulomb excitation
150. [31] in I. Sturzu, quant-ph/0204110 (5p)
State transformations after quantum fuzzy measurements
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