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  4. From averaging to homogenization in cellular flows - An exact description of the transition
 
journal article

From averaging to homogenization in cellular flows - An exact description of the transition

Hairer, Martin  
•
Koralov, Leonid
•
Pajor-Gyulai, Zsolt
November 1, 2016
ANNALES DE L INSTITUT HENRI POINCARE-PROBABILITES ET STATISTIQUES

We consider a two-parameter averaging-homogenization type elliptic problem together with the stochastic representation of the solution. A limit theorem is derived for the corresponding diffusion process and a precise description of the two parameter limit behavior for the solution of the PDE is obtained.

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Type
journal article
DOI
10.1214/15-AIHP690
Web of Science ID

WOS:000389171800004

Author(s)
Hairer, Martin  
Koralov, Leonid
Pajor-Gyulai, Zsolt
Date Issued

2016-11-01

Publisher

INST MATHEMATICAL STATISTICS

Published in
ANNALES DE L INSTITUT HENRI POINCARE-PROBABILITES ET STATISTIQUES
Volume

52

Issue

4

Start page

1592

End page

1613

Subjects

DIFFUSION-PROCESSES

•

HAMILTONIAN FLOWS

•

PRINCIPLE

•

GRAPHS

•

LIMIT

•

Local time

•

Diffusion on graphs

•

Averaging

•

Homogenization

•

Science & Technology

•

Physical Sciences

Editorial or Peer reviewed

REVIEWED

Written at

OTHER

EPFL units
PROPDE  
FunderFunding(s)Grant NumberGrant URL

Division Of Mathematical Sciences; Direct For Mathematical & Physical Scien

1309084

Leverhulme Trust

NSF

1309084

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Available on Infoscience
September 17, 2024
Use this identifier to reference this record
https://infoscience.epfl.ch/handle/20.500.14299/241186
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