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  • Search: subject:"Continuous state space"
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Year of publication
Subject
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Continuous state space 2 Algorithm 1 Algorithmus 1 Arcsine law 1 Benchmark 1 Cart Pole 1 Continuous Action Space 1 Continuous State Space 1 Continuous state space Markov chain 1 High-dimensional 1 Index policy 1 Intersection of convex discs 1 Model-based 1 Mountain Car 1 Muth model 1 Observation errors 1 Particle Swarm Optimization 1 Poisson–Dirichlet law 1 Probability theory 1 Rational beliefs 1 Reinforcement Learning 1 Restless bandits 1 Theorie 1 Theory 1 WAMS Markov processes 1 Wahrscheinlichkeitsrechnung 1
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Undetermined 4
Type of publication
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Article 4
Type of publication (narrower categories)
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Article in journal 1 Aufsatz in Zeitschrift 1
Language
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English 2 Undetermined 2
Author
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Ambrus, Gergely 1 Hein, Daniel 1 Hentschel, Alexander 1 Kevei, Péter 1 Liu, Keqin 1 Nielsen, Carsten 1 Runkler, Thomas A. 1 Udluft, Steffen 1 Vígh, Viktor 1 Weber, Richard R. 1 Zhang, Chengzhong 1
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Published in...
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Economic Theory 1 International Journal of Swarm Intelligence Research (IJSIR) 1 Statistics & Probability Letters 1
Source
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RePEc 2 ECONIS (ZBW) 1 Other ZBW resources 1
Showing 1 - 4 of 4
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Low-complexity algorithm for restless bandits with imperfect observations
Liu, Keqin; Weber, Richard R.; Zhang, Chengzhong - 2024
Persistent link: https://www.econbiz.de/10015126909
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Reinforcement Learning with Particle Swarm Optimization Policy (PSO-P) in Continuous State and Action Spaces
Hein, Daniel; Hentschel, Alexander; Runkler, Thomas A.; … - In: International Journal of Swarm Intelligence Research (IJSIR) 7 (2016) 3, pp. 23-42
This article introduces a model-based reinforcement learning (RL) approach for continuous state and action spaces. While most RL methods try to find closed-form policies, the approach taken here employs numerical on-line optimization of control action sequences. First, a general method for...
Persistent link: https://www.econbiz.de/10012047837
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The diminishing segment process
Ambrus, Gergely; Kevei, Péter; Vígh, Viktor - In: Statistics & Probability Letters 82 (2012) 1, pp. 191-195
Let Ξ0=[−1,1], and define the segments Ξn recursively in the following manner: for every n=0,1,…, let Ξn+1=Ξn∩[an+1−1,an+1+1], where the point an+1 is chosen randomly on the segment Ξn with uniform distribution. For the radius ρn of Ξn, we prove that n(ρn−1/2) converges in...
Persistent link: https://www.econbiz.de/10011039836
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Non-stationary, stable Markov processes on a continuous state space
Nielsen, Carsten - In: Economic Theory 40 (2009) 3, pp. 473-496
Persistent link: https://www.econbiz.de/10005061258
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