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Multiscale problems = theory, numeri...

Li, Daqian.

Multiscale problems = theory, numerical approximation and applications /

Record Type:	Electronic resources : Monograph/item
Title/Author:	Multiscale problems/ editors, Alain Damlamian, Bernadette Miara, Tatsien Li.
Reminder of title:	theory, numerical approximation and applications /
other author:	Damlamian, Alain.
corporate name:	Congress on Progress and Controversies in Oncological Urology
Published:	Beijing, China :Higher Education Press, : 2011.,
Description:	1 online resource (vii, 305 p.) :ill. :
Subject:	Homogenization (Differential equations) -
Online resource:	http://www.worldscientific.com/worldscibooks/10.1142/8267#t=toc
ISBN:	9789814366892 (electronic bk.)

Multiscale problems = theory, numerical approximation and applications /
Multiscale problemstheory, numerical approximation and applications /[electronic resource] :editors, Alain Damlamian, Bernadette Miara, Tatsien Li. - Beijing, China :Higher Education Press,2011. - 1 online resource (vii, 305 p.) :ill. - Series in contemporary applied mathematics ;16. - Series in contemporary applied mathematics ;12..

Includes bibliographical references.

The focus of this is on the latest developments related to the analysis of problems in which several scales are presented. After a theoretical presentation of the theory of homogenization in the periodic case, the other contributions address a wide range of applications in the fields of elasticity (asymptotic behavior of nonlinear elastic thin structures, modeling of junction of a periodic family of rods with a plate) and fluid mechanics (stationary Navier-Stokes equations in porous media). Other applications concern the modeling of new composites (electromagnetic and piezoelectric materials) and imperfect transmission problems. A detailed approach of numerical finite element methods is also investigated.

ISBN: 9789814366892 (electronic bk.)Subjects--Topical Terms:

134809
Homogenization (Differential equations)

LC Class. No.: QA377 / .I84 2009eb

Dewey Class. No.: 515/.35

Multiscale problems = theory, numerical approximation and applications /
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111 2 $a Congress on Progress and Controversies in Oncological Urology $n (6th : $d 2000: $c Rotterdam, Netherlands) $3 71642 $3 171735
245 1 0 $a Multiscale problems $h [electronic resource] : $b theory, numerical approximation and applications / $c editors, Alain Damlamian, Bernadette Miara, Tatsien Li.
260 $a Beijing, China : $c 2011. $b Higher Education Press,
300 $a 1 online resource (vii, 305 p.) : $b ill.
490 1 $a Series in contemporary applied mathematics ; $v 16
504 $a Includes bibliographical references.
520 $a The focus of this is on the latest developments related to the analysis of problems in which several scales are presented. After a theoretical presentation of the theory of homogenization in the periodic case, the other contributions address a wide range of applications in the fields of elasticity (asymptotic behavior of nonlinear elastic thin structures, modeling of junction of a periodic family of rods with a plate) and fluid mechanics (stationary Navier-Stokes equations in porous media). Other applications concern the modeling of new composites (electromagnetic and piezoelectric materials) and imperfect transmission problems. A detailed approach of numerical finite element methods is also investigated.
650 0 $a Homogenization (Differential equations) $3 134809
650 0 $a Differential equations, Nonlinear $v Congresses. $3 123974 $3 176281
650 0 $a Mathematical analysis $v Congresses. $3 134557 $3 177163
700 1 $a Damlamian, Alain. $3 247362
700 1 $a Miara, Bernadette. $3 247363
700 1 $a Li, Daqian. $3 247364
830 0 $a Series in contemporary applied mathematics ; $v 12. $3 247355
856 4 0 $u http://www.worldscientific.com/worldscibooks/10.1142/8267#t=toc

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