Stochastic Dynamic Programming and Control of Queueing Systems
By Michael Frey. Technometrics, 2000
504 citations recorded by the source corpus.
Subfields: Industrial and Manufacturing Engineering
View Paper: https://www.semanticscholar.org/paper/33ce1dd26af9efbe3a987704ab14b27e63f129f3
How researchers see this paper
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In Industrial and Manufacturing Engineering
- Eitan Altman
- Anna Ja 'skiewicz
- Eugene A. Feinberg
- Anton J. Kleywegt
- Nicolas Vieille
- Xianping Guo
- Quanxin Zhu
- A. August
Citations in the corpus
- Average optimality for Markov decision processes in borel spaces: a new condition and approach (2006, methodology): “(a) It should be mentioned that there are two key steps in the ‘optimality inequality approach’ used, for instance, in [14], [13], [18], [25], and [24].”
- BLACKWELL OPTIMALITY IN MARKOV DECISION PROCESSES WITH PARTIAL OBSERVATION (2002, background): “, these conditions may be difficult to interpret in terms of the underlying data; see, for instance, [2], page 329, [13], page 415 or [16], page 158.”
- Applications of Markov Decision Processes in Communication Networks (2000, background): “use MDPs to communication networks can be found in the following books [4, 51, 108, 233, 263, 275] as well as in the survey paper [187].”
- Approximate Linear Programming for Average Cost MDPs (2013, unknown): “Lemma 4 also uses Blackwell optimality, which is not guaranteed for infinite state spaces; however, it should be possible to use limit points of the discounted policies as in Sennott [12].”
- Optimality Conditions for Inventory Control (2016, background): “The reader may find coverage of these topics in books on MDPs (Bäuerle and Rieder [3], Bertsekas and Shreve [12], Dynkin and Yushkevich [22], Feinberg and Shwartz [29], Heyman and Sobel [42], Hernández-Lerma [38], Hernández-Lerma and Lasserre [40, 41], Puterman [47], Sennott [54]) and on inventory m”
- Average optimality for risk-sensitive control with general state space (2007, background): “Their result assumes the following: the state space is irreducible under all Markov policies, the costs are norm-like, and there exists a policy that induces a finite average risk-sensitive cost.”
- Stochastic Optimization (2003, background): “Some general structural results are given in Serfozo (1976), Topkis (1978), and Heyman and Sobel (1984).”