Zeev Schuss
Tel Aviv University
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Featured researches published by Zeev Schuss.
Physics Today | 1981
Zeev Schuss; Robert O'Malley
Presents theory, sources, and applications of stochastic differential equations of Itos type; those containing white noise. Closely studies first passage problems by modern singular perturbation methods and their role in various fields of science. Introduces analytical methods to obtain information on probabilistic quantities. Demonstrates the role of partial differential equations in this context. Clarifies the relationship between the complex mathematical theories involved and sources of the problem for physicists, chemists, engineers, and other non-mathematical specialists.
Siam Journal on Applied Mathematics | 1977
B. J. Matkowsky; Zeev Schuss
The cumulative effect on dynamical systems, of even very small random perturbations, may be considerable after sufficiently long times. For example, even if the corresponding deterministic system has an asymptotically stable equilibrium point, random effects can cause the trajectories of the system to leave any bounded domain with probability one. In this paper we consider the effect of small random perturbations of the type referred to as Gaussian white noise, on a (deterministic) dynamical system
Journal of Physics A | 2014
David Holcman; Zeev Schuss
\dot x = b(x)
Siam Journal on Applied Mathematics | 1990
T. Naeh; M. M. Kłosek; B. J. Matkowsky; Zeev Schuss
. The vector
Journal of Chemical Physics | 1995
Robert S. Eisenberg; M. M. Kl; osek; Zeev Schuss
x(t)
Siam Review | 1980
Zeev Schuss
then becomes a stochastic process
Siam Journal on Applied Mathematics | 1985
C. Knessl; B. J. Matkowsky; Zeev Schuss; Charles Tier
x_\varepsilon (t)
Siam Journal on Applied Mathematics | 1982
B. J. Matkowsky; Zeev Schuss; E. Ben-Jacob
which satisfies the stochastic differential equation
Journal of Chemical Physics | 1989
M. M. Kl; osek‐Dygas; Brian M. Hoffman; B. J. Matkowsky; Abraham Nitzan; Mark A. Ratner; Zeev Schuss
dx_\varepsilon = b(x_\varepsilon )dt + \varepsilon \sigma (x_\varepsilon )dw
Queueing Systems | 1987
C. Knessl; B. J. Matkowsky; Zeev Schuss; Charles Tier
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