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A variational inequality approach to...

Steinbach, Jörg.

A variational inequality approach to free boundary problems with applications in mould filling /

Record Type:	Language materials, printed : Monograph/item
Title/Author:	A variational inequality approach to free boundary problems with applications in mould filling /J鋌rg Steinbach.
remainder title:	Free boundary problems with applications in mould filling
Author:	Steinbach, Jörg.
Published:	Basel, Switzerland :Birkh醀user,c2002.
Description:	x, 294 p. :ill. ;24 cm.
Subject:	Variational inequalities (Mathematics)
Online resource:	http://www.loc.gov/catdir/enhancements/fy0812/2006295652-d.html
ISBN:	376436582X :

A variational inequality approach to free boundary problems with applications in mould filling /
Steinbach, Jörg.

A variational inequality approach to free boundary problems with applications in mould filling /Free boundary problems with applications in mould fillingJ鋌rg Steinbach. - Basel, Switzerland :Birkh醀user,c2002. - x, 294 p. :ill. ;24 cm. - Internaional series of numerical mathematics ;v. 136. - International series of numerical mathematics ;v. 136..

Includes bibliographical references (p. [263]-276) and index.

ISBN: 376436582X :NT$5057

LCCN: 2006295652

Nat. Bib. No.: GBA2-Y7306Subjects--Topical Terms:

185202
Variational inequalities (Mathematics)

LC Class. No.: QA316 / .S68 2002

A variational inequality approach to free boundary problems with applications in mould filling /
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245 1 2 $a A variational inequality approach to free boundary problems with applications in mould filling / $c J鋌rg Steinbach.
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490 0 $a Internaional series of numerical mathematics ; $v v. 136
504 $a Includes bibliographical references (p. [263]-276) and index.
650 0 $a Variational inequalities (Mathematics) $3 185202
650 0 $a Boundary value problems $x Numerical solutions. $3 185295
650 0 $a Differential equations, Nonlinear $x Numerical solutions. $3 245366
650 0 $a Elliptic operators. $3 186292
650 0 $a Plastics $x Molding $x Mathematical models. $3 359975
830 0 $a International series of numerical mathematics ; $v v. 136. $3 450538
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