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Finite volumes for complex applicati...

Cances, Clement.

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Finite volumes for complex applications VIII - Hyperbolic, elliptic and parabolic problems = FVCA 8, Lille, France, June 2017 /

Record Type:	Electronic resources : Monograph/item
Title/Author:	Finite volumes for complex applications VIII - Hyperbolic, elliptic and parabolic problems/ edited by Clement Cances, Pascal Omnes.
Reminder of title:	FVCA 8, Lille, France, June 2017 /
remainder title:	Hyperbolic, elliptic and parabolic problems
other author:	Cances, Clement.
corporate name:	International Symposium on Finite Volumes for Complex Applications
Published:	Cham :Springer International Publishing : : 2017.,
Description:	xiii, 559 p. :ill., digital ;24 cm.
Contained By:	Springer eBooks
Subject:	Finite volume method - Congresses. -
Online resource:	http://dx.doi.org/10.1007/978-3-319-57394-6
ISBN:	9783319573946

Finite volumes for complex applications VIII - Hyperbolic, elliptic and parabolic problems = FVCA 8, Lille, France, June 2017 /
Finite volumes for complex applications VIII - Hyperbolic, elliptic and parabolic problemsFVCA 8, Lille, France, June 2017 /[electronic resource] :Hyperbolic, elliptic and parabolic problemsedited by Clement Cances, Pascal Omnes. - Cham :Springer International Publishing :2017. - xiii, 559 p. :ill., digital ;24 cm. - Springer proceedings in mathematics & statistics,v.2002194-1009 ;. - Springer proceedings in mathematics & statistics ;v.200..

This book is the second volume of proceedings of the 8th conference on "Finite Volumes for Complex Applications" (Lille, June 2017) It includes reviewed contributions reporting successful applications in the fields of fluid dynamics, computational geosciences, structural analysis, nuclear physics, semiconductor theory and other topics. The finite volume method in its various forms is a space discretization technique for partial differential equations based on the fundamental physical principle of conservation, and recent decades have brought significant advances in the theoretical understanding of the method. Many finite volume methods preserve further qualitative or asymptotic properties, including maximum principles, dissipativity, monotone decay of free energy, and asymptotic stability. Due to these properties, finite volume methods belong to the wider class of compatible discretization methods, which preserve qualitative properties of continuous problems at the discrete level. This structural approach to the discretization of partial differential equations becomes particularly important for multiphysics and multiscale applications. The book is useful for researchers, PhD and master's level students in numerical analysis, scientific computing and related fields such as partial differential equations, as well as for engineers working in numerical modeling and simulations.

ISBN: 9783319573946

Standard No.: 10.1007/978-3-319-57394-6doiSubjects--Topical Terms:

827804
Finite volume method
--Congresses.

LC Class. No.: QA911

Dewey Class. No.: 518.25

Finite volumes for complex applications VIII - Hyperbolic, elliptic and parabolic problems = FVCA 8, Lille, France, June 2017 /
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520 $a This book is the second volume of proceedings of the 8th conference on "Finite Volumes for Complex Applications" (Lille, June 2017) It includes reviewed contributions reporting successful applications in the fields of fluid dynamics, computational geosciences, structural analysis, nuclear physics, semiconductor theory and other topics. The finite volume method in its various forms is a space discretization technique for partial differential equations based on the fundamental physical principle of conservation, and recent decades have brought significant advances in the theoretical understanding of the method. Many finite volume methods preserve further qualitative or asymptotic properties, including maximum principles, dissipativity, monotone decay of free energy, and asymptotic stability. Due to these properties, finite volume methods belong to the wider class of compatible discretization methods, which preserve qualitative properties of continuous problems at the discrete level. This structural approach to the discretization of partial differential equations becomes particularly important for multiphysics and multiscale applications. The book is useful for researchers, PhD and master's level students in numerical analysis, scientific computing and related fields such as partial differential equations, as well as for engineers working in numerical modeling and simulations.
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