Numerical Methods for Elliptic and Parabolic Partial Differential Equations

Numerical Methods for Elliptic and Parabolic Partial Differential Equations

With contributions by Andreas Rupp

von

Angermann, LutzKnabner, Peter

BuchPaperback

Verkaufsrang14808inMathematik

CHF91.90

BuchabCHF91.90

eBookCHF77.00

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enhanced chapters on node-centered finite volume methods and methods of convection-dominated problems, specifically treating the now-popular cell-centered finite volume method;

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ISBN/GTIN978-3-030-79387-6

ProduktartBuch

EinbandPaperback

VerlagSpringer

Erscheinungsdatum21.11.2022

Auflage2nd ed. 2021

ReiheTexts in Applied Mathematics

Reihen-Nr.44

Seiten824 Seiten

SpracheEnglisch

MasseBreite 155 mm, Höhe 235 mm, Dicke 44 mm

Gewicht1223 g

WarengruppeNaturwissenschaft

KategorieMathematik

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Über die Autorin/den Autor

Angermann, LutzKnabner, Peter

Peter Knabner is Professor emeritus at the University of Erlangen-Nürnberg, where he has led the chair Applied Mathematics I from 1994 to 2020, and also guest professor at the cluster of excellence SimTech of the University of Stuttgart. Knabner´research is focussed on the derivation, analysis and numerical approximation of mathematical models for flow and transport in porous media. with applications in science and technology, in particular in hydrogeology. After the study of Mathematics and Computer Science at the Freie Universität Berlin (diploma in 1972) he earned a PhD from the University of Augsburg in 1983, where he also received a higher doctoral degree (habilitation) in 1988. Peter Knabner is author of more than 180 peer-reviewed publications in applied analysis, numerical mathematics and geohydrology. He is author and co-author of 13 research monographs and textbooks in German and English. Lutz Angermann is Professor of Numerical Mathematics at the Department of Mathematics of the Clausthal University of Technology since 2001. His research is concerned with the development and mathematical analysis of numerical methods for solving partial differential equations with special interests in finite volume and finite element methods and their application to problems in Physics and Engineering.After the study of Mathematics at the State University of Kharkov (now V.N. Karazin Kharkiv National University, Ukraine) he earned a PhD from the University of Technology at Dresden in 1987. The University of Erlangen-Nürnberg awarded him a higher doctoral degree (habilitation) in 1995. From 1998 to 2001, he held the post of an Associate Professor of Numerical Mathematics at the University of Magdeburg.He has authored or co-authored about 100 scientific papers, among them four books as co-author, and he edited two books.