Emerging problems in the homogenization of partial differential equations / Patrizia Donato, Manuel Luna-Laynez, editors.
2021
QA377
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Title
Emerging problems in the homogenization of partial differential equations / Patrizia Donato, Manuel Luna-Laynez, editors.
ISBN
9783030620301 (electronic bk.)
3030620301 (electronic bk.)
3030620298
9783030620295
3030620301 (electronic bk.)
3030620298
9783030620295
Published
Cham : Springer, 2021.
Language
English
Description
1 online resource (xi, 114 pages)
Item Number
10.1007/978-3-030-62030-1 doi
Call Number
QA377
Dewey Decimal Classification
515/.353
Summary
This book contains some of the results presented at the mini-symposium titled Emerging Problems in the Homogenization of Partial Differential Equations, held during the ICIAM2019 conference in Valencia in July 2019. The papers cover a large range of topics, problems with weak regularity data involving renormalized solutions, eigenvalue problems for complicated shapes of the domain, homogenization of partial differential problems with strongly alternating boundary conditions of Robin type with large parameters, multiscale analysis of the potential action along a neuron with a myelinated axon, and multi-scale model of magnetorheological suspensions. The volume is addressed to scientists who deal with complex systems that presents several elements (characteristics, constituents ...) of very different scales, very heterogeneous, and search for homogenized models providing an effective (macroscopic) description of their behaviors.
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SEMA SIMAI Springer series ; v. 10. 2662-7183
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Table of Contents
Micro-geometry effects on the nonlinear effective yield strength response of magnetorheological fluids
Multiscale analysis of myelinated axons
Homogenization for alternating boundary conditions with large reaction terms concentrated in small regions
Quasilinear elliptic problems in a two-component domain with L¹ data
Homogenization of an eigenvalue problem in a two-component domain with interfacial jump.
Multiscale analysis of myelinated axons
Homogenization for alternating boundary conditions with large reaction terms concentrated in small regions
Quasilinear elliptic problems in a two-component domain with L¹ data
Homogenization of an eigenvalue problem in a two-component domain with interfacial jump.