Ashok Prasad Maitra (1938-2008)
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Publication:2431006
DOI10.1007/s13171-010-0002-9zbMath1209.01092OpenAlexW2099587980MaRDI QIDQ2431006
Publication date: 8 April 2011
Published in: Sankhyā. Series A (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s13171-010-0002-9
Biographies, obituaries, personalia, bibliographies (01A70) History of game theory, economics, and finance (91-03) History of operations research and mathematical programming (90-03) History of probability theory (60-03) History of measure and integration (28-03)
Cites Work
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- A problem in the extension of measures
- Borel stochastic games with lim sup payoff
- Finitely additive and measurable stochastic games
- A Borel measurable version of König's lemma for random paths
- Measurable, nonleavable gambling problems
- Borel stay-in-a-set games
- An operator solution of stochastic games
- Finitely additive stochastic games with Borel measurable payoffs
- Borel hierarchies in infinite products of Polish spaces
- Ordinal solution of open games and analytic sets
- On stochastic games
- Factorization of Probability Measures and Absolutely Measurable Sets
- Domination by Borel stopping times and some separation properties
- Parametrizations of Borel Sets with Large Sections
- Selectors for Borel Sets with Large Sections
- Factorization of Measures and Normal Conditional Distributions
- Some Applications of Selection Theorems to Parametrization Problems
- Generalizations of Castaing's theorem on selectors
- A Capacitability Theorem in Measurable Gambling Theory
- Nonexistence of Measurable Optimal Selections
- The Optimal Reward Operator in Negative Dynamic Programming
- On the Failure of the First Principle of Separation for Coanalytic Sets
- Selection Theorems and the Reduction Principle
- Selection theorems for partitions of Polish spaces
- Multiple Separation Theorems
- Leavable Gambling Problems with Unbounded Utilities
- Extensions of measurable functions
- Subgame-Perfect Equilibria for Stochastic Games
- Coanalytic sets that are not Blackwell spaces
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