Titlebook: Random Perturbations of Dynamical Systems; Mark I. Freidlin,Alexander D. Wentzell Textbook 2012Latest edition Springer-Verlag Berlin Heide

填料

Random Perturbations of Hamiltonian Systems,miltonian one. In all averaging-principle problems we can single out in the perturbed system fast components and slow ones. Smallness of the perturbations must be considered as compared to the speed of the motion according to the dynamical system; so one possible model of small perturbations is cons

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The Multidimensional Case,miltonian one. In all averaging-principle problems we can single out in the perturbed system fast components and slow ones. Smallness of the perturbations must be considered as compared to the speed of the motion according to the dynamical system; so one possible model of small perturbations is cons

CLAMP

intangibility

CRUC

0072-7830 long term behavior of randomly perturbed dynamical systems..Many notions and results presented in the previous editions of this volume have since become quite popular in applications, and many of them have been “rediscovered” in applied papers. . .In the present 3rd edition small changes were made

施魔法

callous

丛林

Grundlehren der mathematischen Wissenschaftenhttp://image.papertrans.cn/r/image/821071.jpg

虚假

https://doi.org/10.1007/978-3-642-25847-360F10, 34E10, 60H10, 60J60; averaging principle; exit problems; large deviations; metastability; perturba

Dappled