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Numerical Studies of Homogenization under a Fast ...
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由 G Iyer 著作2012被引用 7 次 — We consider a two dimensional particle diffusing in the presence of a fast cellular flow confined to a finite domain. If the flow amplitude A is held fixed ...
NUMERICAL STUDIES OF HOMOGENIZATION UNDER A ...
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由 G IYER 著作2009被引用 7 次 — Our numerics suggest that when A ≈ L4 the nonballistic trajectories might still exhibit a homogenized behavior. NUMERICS FOR HOMOGENIZATION IN FAST CELLULAR ...
numerical studies of homogenization under a fast cellular ...
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由 G IYER 著作被引用 7 次 — We consider a two dimensional particle diffusing in the presence of a fast cellular flow confined to a finite domain. If the flow amplitude A is held fixed, and ...
Numerical Studies of Homogenization under a Fast Cellular Flow
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Numerically studies a few theoretically unresolved aspects of this problem when both A and L are large and a sharp transition between the homogenization and ...
Numerical Studies of Homogenization under a Fast Cellular Flow
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We consider a two dimensional particle diffusing in the presence of a fast cellular flow confined to a finite domain. If the flow amplitude A is held fixed ...
Numerical Studies of Homogenization under a Fast Cellular Flow
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If the flow amplitude A is held fixed and the number of cells L2 → ∞, then the problem homogenizes; this has been well studied. Also well studied is the limit ...
Konstantinos C. Zygalakis
The University of Edinburgh
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2020年4月24日 — Numerical studies of homogenization under a fast cellular flow. Multiscale Modeling & Simulation, 10(3):1046--1058, 2012. [ bib | DOI | http ].
Gautam Iyer – Associate Professor - Mathematical Sciences
Carnegie Mellon University
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Iyer and K. C. Zygalakis, Numerical studies of homogenization under a fast cellular flow, SIAM. Multiscale Model. Simul. 10 (2012), no. 3, DOI 10.1137 ...
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From averaging to homogenization in cellular flows
UMD Math Department
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由 M Hairer 著作2016被引用 15 次 — We consider a two-parameter averaging-homogenization type elliptic problem together with the stochastic represen- tation of the solution. A limit theorem is ...
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From homogenization to averaging in cellular flows
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由 G Iyer 著作2014被引用 14 次 — Our main result shows that if v is a 2D cellular flow, then we see a sharp transition between the homogenization and averaging regimes.
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