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Berezhkovskii, Alexander M., Pollak, Eli, Zitserman, Vladimir Yu. (1992) Activated rate processes: Generalization of the Kramers–Grote–Hynes and Langer theories. The Journal of Chemical Physics, 97 (4). 2422-2437 doi:10.1063/1.463081

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Reference TypeJournal (article/letter/editorial)
TitleActivated rate processes: Generalization of the Kramers–Grote–Hynes and Langer theories
JournalThe Journal of Chemical Physics
AuthorsBerezhkovskii, Alexander M.Author
Pollak, EliAuthor
Zitserman, Vladimir Yu.Author
Year1992 (August 15)Volume97
Issue4
PublisherAIP Publishing
DOIdoi:10.1063/1.463081Search in ResearchGate
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Mindat Ref. ID2199045Long-form Identifiermindat:1:5:2199045:6
GUID0
Full ReferenceBerezhkovskii, Alexander M., Pollak, Eli, Zitserman, Vladimir Yu. (1992) Activated rate processes: Generalization of the Kramers–Grote–Hynes and Langer theories. The Journal of Chemical Physics, 97 (4). 2422-2437 doi:10.1063/1.463081
Plain TextBerezhkovskii, Alexander M., Pollak, Eli, Zitserman, Vladimir Yu. (1992) Activated rate processes: Generalization of the Kramers–Grote–Hynes and Langer theories. The Journal of Chemical Physics, 97 (4). 2422-2437 doi:10.1063/1.463081
In(1992, August) The Journal of Chemical Physics Vol. 97 (4) AIP Publishing

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Pollak, Eli, Berezhkovskii, Alexander M., Schuss, Zeev (1994) Activated rate processes: A relation between Hamiltonian and stochastic theories. The Journal of Chemical Physics, 100 (1). 334-339 doi:10.1063/1.467002
Berezhkovskii, Alexander M., Zitserman, Vladimir Yu., Polimeno, Antonino (1996) Numerical test of Kramers reaction rate theory in two dimensions. The Journal of Chemical Physics, 105 (15). 6342-6357 doi:10.1063/1.472487
Hershkovitz, Eli, Pollak, Eli (1997) Multidimensional generalization of the Pollak–Grabert–Hänggi turnover theory for activated rate processes. The Journal of Chemical Physics, 106 (18). 7678-7699 doi:10.1063/1.473769
Berezhkovskii, Alexander M., Frishman, Anatoli M., Pollak, Eli (1994) Variational transition state theory for multidimensional activated rate processes in the presence of anisotropic friction. The Journal of Chemical Physics, 101 (6). 4778-4789 doi:10.1063/1.467400
Pollak, Eli (1986) Theory of activated rate processes: A new derivation of Kramers’ expression. The Journal of Chemical Physics, 85 (2). 865-867 doi:10.1063/1.451294
Berezhkovskii, A. M., Zitserman, V. Yu. (1991) Comment on: Diffusion theory of multidimensional activated rate processes: The role of anisotropy. The Journal of Chemical Physics, 95 (2). 1424 doi:10.1063/1.461126
Berezhkovskii, Alexander M., Talkner, Peter, Emmerich, Jens, Zitserman, Vladimir Yu. (1996) Thermally activated traversal of an energy barrier of arbitrary shape. The Journal of Chemical Physics, 105 (24). 10890-10895 doi:10.1063/1.472895
Berezhkovskii, Alexander M., Barzykin, Alexander V., Zitserman, Vladimir Yu. (2009) Escape from cavity through narrow tunnel. The Journal of Chemical Physics, 130 (24). 245104pp. doi:10.1063/1.3160546
Berezhkovskii, A.M., Zitserman, V.Yu. (1991) Activated rate processes in the multidimensional case. Consideration of recrossings in the multidimensional Kramers problem with anisotropic friction. Chemical Physics, 157. 141-155 doi:10.1016/0301-0104(91)87139-m
Berezhkovskii, A M, Zitserman, V Y (1992) Generalization of the Kramers-Langer theory: decay of the metastable state in the case of strongly anisotropic friction. Journal of Physics A: Mathematical and General, 25. 2077-2092 doi:10.1088/0305-4470/25/8/022
Dagdug, Leonardo, Berezhkovskii, Alexander M., Zitserman, Vladimir Yu. (2018) Note: Diffusion-limited annihilation in cavities. The Journal of Chemical Physics, 148 (24). 246101pp. doi:10.1063/1.5040123
 
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