A Cultural Algorithm for Pomdps From Stochastic Inventory Control

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Date

2008

Journal Title

Journal ISSN

Volume Title

Publisher

Springer Verlag

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Green Open Access

Yes

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1

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2

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No
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Abstract

Reinforcement Learning algorithms such as SARSA with an eligibility trace, and Evolutionary Computation methods such as genetic algorithms, are competing approaches to solving Partially Observable Markov Decision Processes (POMDPs) which occur in many fields of Artificial Intelligence. A powerful form of evolutionary algorithm that has not previously been applied to POMDPs is the cultural algorithm, in which evolving agents share knowledge in a belief space that is used to guide their evolution. We describe a cultural algorithm for POMDPs that hybridises SARSA with a noisy genetic algorithm, and inherits the latter's convergence properties. Its belief space is a common set of state-action values that are updated during genetic exploration, and conversely used to modify chromosomes. We use it to solve problems from stochastic inventory control by finding memoryless policies for nondeterministic POMDPs. Neither SARSA nor the genetic algorithm dominates the other on these problems, but the cultural algorithm outperforms the genetic algorithm, and on highly non-Markovian instances also outperforms SARSA. © 2008 Springer Berlin Heidelberg.

Description

5th International Workshop on Hybrid Metaheuristics, HM 2008 -- 8 October 2008 through 9 October 2008 -- Malaga -- 74367

Keywords

Genetic algorithms, Heuristic algorithms, Inventory control, Learning algorithms, Markov processes, Reinforcement learning, Stochastic systems, Convergence properties, Cultural Algorithm, Eligibility traces, Memoryless policy, Non-Markovian, Partially observable Markov decision process, Share knowledge, Stochastic inventory controls, Evolutionary algorithms, Life Science

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N/A

Scopus Q

Q3
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OpenCitations Citation Count
4

Source

Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)

Volume

5296 LNCS

Issue

Start Page

16

End Page

28
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