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Homogenization methods for multiscal...

Mei, Chiang C.

Homogenization methods for multiscale mechanics

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Homogenization methods for multiscale mechanicsChiang C. Mei, Bogdan Vernescu.
作者:	Mei, Chiang C.
其他作者:	Vernescu, Bogdan.
出版者:	Singapore ;World Scientific,2010.
面頁冊數:	1 online resource (xvii, 330 p.) :ill.
標題:	Homogenization (Differential equations)
電子資源:	http://www.worldscientific.com/worldscibooks/10.1142/7427#t=toc
ISBN:	9789814282451 (electronic bk.)

Homogenization methods for multiscale mechanics
Mei, Chiang C.

Homogenization methods for multiscale mechanics[electronic resource] /Chiang C. Mei, Bogdan Vernescu. - Singapore ;World Scientific,2010. - 1 online resource (xvii, 330 p.) :ill.

Includes bibliographical references and index.

In many physical problems several scales present either in space or in time, caused by either inhomogeneity of the medium or complexity of the mechanical process. A fundamental approach is to first construct micro-scale models, and then deduce the macro-scale laws and the constitutive relations by properly averaging over the micro-scale. The perturbation method of multiple scales can be used to derive averaged equations for a much larger scale from considerations of the small scales. In the mechanics of multiscale media, the analytical scheme of upscaling is known as the Theory of Homogenizati

ISBN: 9789814282451 (electronic bk.)Subjects--Topical Terms:

308616
Homogenization (Differential equations)
Index Terms--Genre/Form:

214472
Electronic books.

LC Class. No.: QA377 / .M45 2010eb

Dewey Class. No.: 515.3/53

Homogenization methods for multiscale mechanics
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245 1 0 $a Homogenization methods for multiscale mechanics $h [electronic resource] / $c Chiang C. Mei, Bogdan Vernescu.
260 $a Singapore ; $a Hackensack, NJ : $b World Scientific, $c 2010.
300 $a 1 online resource (xvii, 330 p.) : $b ill.
504 $a Includes bibliographical references and index.
520 $a In many physical problems several scales present either in space or in time, caused by either inhomogeneity of the medium or complexity of the mechanical process. A fundamental approach is to first construct micro-scale models, and then deduce the macro-scale laws and the constitutive relations by properly averaging over the micro-scale. The perturbation method of multiple scales can be used to derive averaged equations for a much larger scale from considerations of the small scales. In the mechanics of multiscale media, the analytical scheme of upscaling is known as the Theory of Homogenizati
588 $a Description based on print version record.
650 0 $a Homogenization (Differential equations) $3 308616
650 0 $a Mathematical physics. $3 190854
655 0 $a Electronic books. $2 local. $3 214472
700 1 $a Vernescu, Bogdan. $3 648114
856 4 0 $u http://www.worldscientific.com/worldscibooks/10.1142/7427#t=toc