On the rate of convergence of finite-difference approximations for Bellmans equations with variable coefficients

The estimates presented here for parabolic Bellman's equations with variable coefficients extend the ones earlier obtained for constant coefficients.

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Bibliographic Details
Published inProbability theory and related fields Vol. 117; no. 1; pp. 1 - 16
Main Author Krylov, N.V.
Format Journal Article
LanguageEnglish
Published Heidelberg Springer 01.05.2000
Berlin Springer Nature B.V
New York, NY
Subjects
Online AccessGet full text
ISSN0178-8051
1432-2064
1432-2064
DOI10.1007/s004400050264

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Abstract The estimates presented here for parabolic Bellman's equations with variable coefficients extend the ones earlier obtained for constant coefficients.
AbstractList The estimates presented here for parabolic Bellman's equations with variable coefficients extend the ones earlier obtained for constant coefficients.
Author Krylov, N.V.
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Keywords Non linear equation
Parabolic equation
Approximation
Bellman equation
Existence theorem
Optimal control
Convergence rate
Wiener process
Hölder inequality
Finite difference method
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Coefficients
Computer science; control theory; systems
Control theory. Systems
Exact sciences and technology
Finite difference method
Mathematical analysis
Mathematics
Numerical analysis
Numerical analysis. Scientific computation
Optimal control
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Title On the rate of convergence of finite-difference approximations for Bellmans equations with variable coefficients
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