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Fluid Limits of Pure Jump Markov Processes: a Practical Guide

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arxiv math/0210109 v3 pith:DALVB5L2 submitted 2002-10-08 math.PR math.CO

classification math.PRmath.CO
keywords markovassumptionsbuildcarefullychainconvergesdifferentialequation
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A rescaled Markov chain converges uniformly in probability to the solution of an ordinary differential equation, under carefully specified assumptions. The presentation is much simpler than those in the outside literature. The result may be used to build parsimonious models of large random or pseudo-random systems.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Homogenization of Multi-agent Learning Dynamics in Finite-state Markov Games

    stat.ML 2025-06 conditional novelty 5.0 of 10

    Under uniform ergodicity and Lipschitz assumptions, the rescaled parameter process of multi-agent RL learners in a finite-state Markov game converges weakly to the ODE that averages each update against the stationary ...

  2. A random walk among random graphs

    math.PR 2024-12 unverdicted

    These lecture notes provide a pedagogical tour of random walk and random graph theory, covering standard results without claiming new research advances.

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