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Source: The Open Library
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1Two-scale stochastic systems
By Yuri Kabanov and Sergei Pergamenshchikov

“Two-scale stochastic systems” Metadata:
- Title: Two-scale stochastic systems
- Authors: Yuri KabanovSergei Pergamenshchikov
- Language: English
- Number of Pages: Median: 258
- Publisher: Springer
- Publish Date: 2002 - 2003
- Publish Location: Berlin - New York
“Two-scale stochastic systems” Subjects and Themes:
- Subjects: ➤ Stochastic systems - Stochastics - Probability & Statistics - General - Systems Analysis - Mathematics - Medical / Nursing - Science/Mathematics - Applied - General - Mathematics / Statistics - Mathematics-Applied - Mathematics-Probability & Statistics - General - Medical / General - Stochastic differential equations - singular perturbations - stochastic approximation - stochastic control - two-scale stochastic systems - Stochastische systemen - Controleleer - Asymptotische analyse - System analysis
Edition Identifiers:
- The Open Library ID: OL9792870M - OL17071739M
- Online Computer Library Center (OCLC) ID: 50731057
- Library of Congress Control Number (LCCN): 2002190834
- All ISBNs: 9783540653325 - 3540653325
First Setence:
"We consider here a two-scale system with the "slow" dynamics given by a one-dimensional conditionally Gaussian process X? with the drift modulated by a "fast" finite-state Markov process."
Access and General Info:
- First Year Published: 2002
- Is Full Text Available: Yes
- Is The Book Public: No
- Access Status: Printdisabled
Online Access
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Wiki
Source: Wikipedia
Wikipedia Results
Search Results from Wikipedia
Singular perturbation
on multiple scales. Several classes of singular perturbations are outlined below. The term "singular perturbation" was coined in the 1940s by Kurt Otto
Perturbation theory
\varepsilon ^{-2}\ } ) then the perturbation problem is called a singular perturbation problem. Many special techniques in perturbation theory have been developed
Singular value decomposition
quickly growing few perturbations to the central numerical weather prediction over a given initial forward time period; i.e., the singular vectors corresponding
Asymptotic expansion
(ed.), "Asymptotic Approximations", Historical Developments in Singular Perturbations, Cham: Springer International Publishing, pp. 27–51, doi:10
Method of matched asymptotic expansions
Applications of Singular Perturbations: Boundary Layers and Multiple Timescale Dynamics. Springer. ISBN 0-387-22966-3. Nayfeh, A. H. (2000). Perturbation Methods
Perturbation theory (quantum mechanics)
D. The successful perturbations will not be "small" relative to a poorly chosen basis of D. Instead, we consider the perturbation "small" if the new
Robert Edmund O'Malley
his master's in 1961. He then studied differential equations and singular perturbations at Stanford University, where he received his doctorate in mathematics
Thomas Joannes Stieltjes
Sabatier. 1995. O'Malley, Robert E. (2014). Historical Developments in Singular Perturbations (1st ed. 2014 ed.). Cham: Springer International Publishing : Imprint:
Exponential integral
(ed.), "Asymptotic Approximations", Historical Developments in Singular Perturbations, Cham: Springer International Publishing, pp. 27–51, doi:10
Chemical reaction network theory
Model reduction in chemical dynamics: slow invariant manifolds, singular perturbations, thermodynamic estimates, and analysis of reaction graph. Current