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Multiscale Model Reduction

Multiscale Finite Element Methods and Their Generalizations
eBookPDFElectronic Book
Verkaufsrang627inMathematics (eBook)
CHF165.50

Produktinformationen

This monograph is devoted to the study of multiscale model reduction methods from the point of view of multiscale finite element methods. 


Multiscale numerical methods have become popular tools for modeling processes with multiple scales. These methods allow reducing the degrees of freedom based on local offline computations. Moreover, these methods allow deriving rigorous macroscopic equations for multiscale problems without scale separation and high contrast. Multiscale methods are also used to design efficient solvers. 




This book offers a combination of analytical and numerical methods designed for solving multiscale problems. The book mostly focuses on methods that are based on multiscale finite element methods. Both applications and theoretical developments in this field are presented. The book is suitable for graduate students and researchers, who are interested in this topic.
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Details

Weitere ISBN/GTIN9783031204098
ProduktarteBook
EinbandElectronic Book
FormatPDF
Format HinweisWasserzeichen
Erscheinungsdatum07.06.2023
Auflage1st ed. 2023
Reihen-Nr.212
Seiten491 Seiten
SpracheEnglisch
IllustrationenXIV, 491 p. 177 illus., 162 illus. in color.
WarengruppeEnglish
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Kritiken und Kommentare

Über die Autorin/den Autor

âEric Chung is a Professor in the Department of Mathematics and an Outstanding Fellow of the Faculty of Science at the Chinese University of Hong Kong. His research focuses on numerical discretizations of partial differential equations and the development of computational multiscale methods for challenging applications.



Yalchin Efendiev is a Professor in the Department of Mathematics at the Texas A&M University.





Thomas Y. Hou is the Charles Lee Powell Professor of Applied and Computational Mathematics at the California Institute of Technology. His research focuses on multiscale analysis and computation, fluid interface problems, and singularity formation of 3D Euler and Navier-Stokes equations.

 

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