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Multiple|Environment Markov Decision Processes


[1405.4733] Multiple-Environment Markov Decision Processes - arXiv

We introduce Multi-Environment Markov Decision Processes (MEMDPs) which are MDPs with a set of probabilistic transition functions.

Multiple-Environment Markov Decision Processes: Efficient Analysis ...

Multiple-environment Markov decision processes (MEMDPs) are MDPs equipped with not one, but multiple probabilistic transition functions, which ...

Multiple-Environment Markov Decision Processes - DROPS

We introduce Multi-Environment Markov Decision Processes (MEMDPs) which are MDPs with a set of probabilistic transition functions. The goal in an MEMDP is to ...

Multi-model Markov decision processes - Brian Denton

There are multiple well-established risk calculators in the clinical literature that could be used to estimate these transition probabilities,.

Multiple-Environment Markov Decision Processes: Efficient Analysis ...

ICAPS 2020 - The 30th International Conference on Automated Planning and Scheduling.

Multiple-Environment Markov Decision Processes - NASA/ADS

We introduce Multi-Environment Markov Decision Processes (MEMDPs) which are MDPs with a set of probabilistic transition functions.

View of Multiple-Environment Markov Decision Processes: Efficient ...

Proceedings of the Thirtieth International Conference on Automated Planning and Scheduling (ICAPS 2020)Multiple-Environment Markov DecisionProcesses: ...

Multiple-Environment Markov Decision Processes - ResearchGate

PDF | We introduce Multi-Environment Markov Decision Processes (MEMDPs) which are MDPs with a set of probabilistic transition functions. The goal in a.

Multiple-Environment Markov Decision Processes: Efficient Analysis ...

This work formalizes the sequential decision-making approach to contextual recommendation systems as MEMDPs and substantially improve over the previous MDP ...

Markov Decision Processes with Multiple Objectives - SpringerLink

We consider Markov decision processes (MDPs) with multiple discounted reward objectives. Such MDPs occur in design problems where one wishes to simultaneously ...

Markov Decision Process Definition, Working, and Examples

A Markov decision process (MDP) refers to a stochastic decision-making process that uses a mathematical framework to model the decision-making of a dynamic ...

Lecture 2: Markov Decision Processes - David Silver

Where the environment is fully observable. i.e. The current state completely characterises the process. Almost all RL problems can be formalised as MDPs, e.g..

Markov decision process - Wikipedia

Markov decision process (MDP), also called a stochastic dynamic program or stochastic control problem, is a model for sequential decision making when ...

Multiple-Environment Markov Decision Processes - Semantic Scholar

MEMDPs are introduced which are MDPs with a set of probabilistic transition functions to synthesize a single controller with guaranteed performances against ...

Executing concurrent actions with multiple Markov decision processes

Markov decision processes (MDPs) have become a standard method for planning under uncertainty, however they usually assume a sequential process, ...

How to Dynamically Merge Markov Decision Processes

We formulate this problem as that of dynamically merging multiple Markov decision processes (MDPs) into a composite MDP, and present a new theoretically ...

Understanding the Markov Decision Process (MDP) - Built In

The Markov decision process (MDP) is a mathematical framework used for modeling decision-making problems where the outcomes are partly random and partly ...

Markov decision processes - ScienceDirect.com

A review is given of an optimization model of discrete-stage, sequential decision making in a stochastic environment, called the Markov decision process (MDP).

Markov Decision Processes — Mastering Reinforcement Learning

A Markov Decision Process (MDPs) is a framework for describing sequential decision making problems.

Markov Decision Processes with Sure Parity and Multiple ... - arXiv

This paper considers the problem of finding strategies that satisfy a mixture of sure and threshold objectives in Markov decision processes.