Convergence rates, Part I

Zhongwei Shen

doi:10.1007/978-3-319-91214-1_3

Convergence rates, Part I

Research output: Chapter in Book/Report/Conference proceeding › Chapter › peer-review

Abstract

Let Lε = div(A(x/ε)∇) for ε > 0, where A(y) =(a^αβ _ij (y) is 1-periodic and satisfies a certain ellipticity condition. Let L0 =div(A∇), where A =(a^αβ _ij) denotes the matrix of effective coefficients, given by (2.2.16).

Original language	English
Title of host publication	Operator Theory
Subtitle of host publication	Advances and Applications
Pages	33-63
Number of pages	31
DOIs	https://doi.org/10.1007/978-3-319-91214-1_3
State	Published - 2018

Publication series

Name	Operator Theory: Advances and Applications
Volume	269
ISSN (Print)	0255-0156
ISSN (Electronic)	2296-4878

Bibliographical note

Publisher Copyright:
© Springer Nature Switzerland AG 2018.

ASJC Scopus subject areas

Analysis

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10.1007/978-3-319-91214-1_3

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title = "Convergence rates, Part I",

abstract = "Let Lε = div(A(x/ε)∇) for ε > 0, where A(y) =(aαβ ij (y) is 1-periodic and satisfies a certain ellipticity condition. Let L0 =div(A∇), where A =(aαβ ij) denotes the matrix of effective coefficients, given by (2.2.16).",

author = "Zhongwei Shen",

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AB - Let Lε = div(A(x/ε)∇) for ε > 0, where A(y) =(aαβ ij (y) is 1-periodic and satisfies a certain ellipticity condition. Let L0 =div(A∇), where A =(aαβ ij) denotes the matrix of effective coefficients, given by (2.2.16).

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Convergence rates, Part I

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