Escape through a bottleneck undergoing non-Markovian fluctuations

Journal of Chemical Physics

Volumn 108, Issue 13, 1998, Pages 5491-5497

  Bicout, D J ^a   Szabo, Attila ^a  

^a NATIONAL INSTITUTE OF DIABETES AND DIGESTIVE AND KIDNEY DISEASES   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

CALCULATIONS; EIGENVALUES AND EIGENFUNCTIONS; FRICTION; INTEGRAL EQUATIONS; MATHEMATICAL MODELS; MATRIX ALGEBRA; PROBABILITY; RANDOM PROCESSES;

FOKKER-PLANCK EQUATION; KRAMERS-KLEIN EQUATION; LANGEVIN DYNAMICS; WANG-WOLYNES EXPRESSION; ZWANZIG MODEL;

THERMODYNAMICS;

EID: 0032050360     PISSN: 00219606     EISSN: None     Source Type: Journal    
DOI: 10.1063/1.475937     Document Type: Article

References (9)

1. R. Zwanzig, J. Chem. Phys 97, 3587 (1992).
2. G. H. Weiss, J. Chem. Phys. 80, 2880 (1984). As noted by Zwanzig, a factor of 2 is missing in Eq. (5.25) of this reference.
3. 1(t′)]〉 =C(|t-t′|).
4. 1(t′)]〉 =C(|t-t′|).
5. 1(t′)]〉 =C(|t-t′|).
6. J. Wang and P. Wolynes, Chem. Phys. Lett. 212, 427 (1993).
7. W. T. Reid, J. Math. Mech. 8, 221 (1959).
8. P. Lancaster and M. Tismenetsky, The Theory of Matrices: 2nd Ed. with Applications, (Academic, New York, 1985), p. 46.
9. -1 leads to Eq. (5.3) which is valid when the real parts of the eigenvalues of A and B are positive.