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MARC 21
Simplicial Partitions with Applications to the Finite Element Method
Tag
Description
020
$a9783030556778
082
$a518
099
$aOnline resource: Springer
100
$aBrandts, Jan.$eauthor.
245
$aSimplicial Partitions with Applications to the Finite Element Method$h[EBook]$cby Jan Brandts, Sergey Korotov, Michal Křížek.
250
$a1st ed. 2020.
260
$aCham :$bSpringer International Publishing :$bImprint: Springer,$c2020.
300
$aXV, 188 p. 102 illus., 10 illus. in color.$bonline resource.
336
$atext
338
$aonline resource
440
$aSpringer Monographs in Mathematics,$x1439-7382
520
$a
This monograph focuses on the mathematical and numerical analysis of simplicial partitions and the finite element method. This active area of research has become an essential part of physics and engineering, for example in the study of problems involving heat conduction, linear elasticity, semiconductors, Maxwell's equations, Einstein's equations and magnetic and gravitational fields. These problems require the simulation of various phenomena and physical fields over complicated structures in three (and higher) dimensions. Since not all structures can be decomposed into simpler objects like d-dimensional rectangular blocks, simplicial partitions are important. In this book an emphasis is placed on angle conditions guaranteeing the convergence of the finite element method for elliptic PDEs with given boundary conditions. It is aimed at a general mathematical audience who is assumed to be familiar with only a few basic results from linear algebra, geometry, and mathematical and numerical analysis. .
533
$aDigital book. Cham Springer Nature 2020. - Mode of access: World Wide Web. System requirements: Internet Explorer 6.0 (or higher) or Firefox 2.0 (or higher). Available as searchable text in PDF format
538
$a - Online access to this digital book is restricted to subscription institutions through IP address (only for SISSA internal users).
700
$aKorotov, Sergey.$eauthor.
700
$aKřížek, Michal.$eauthor.
710
$aSpringerLink (Online service)
830
$aSpringer Monographs in Mathematics,$x1439-7382
856
$u
https://doi.org/10.1007/978-3-030-55677-8
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