
Methods of Mathematical Physics, Volume 2
Volume 2
Wiley-VCH (Publisher)
1st Edition
Published on 24. July 2024
Book
Paperback/Softback
852 pages
978-3-527-41448-2 (ISBN)
Description
Since the first volume of this work came out in Germany in 1937, this book, together with its first volume, has remained standard in the field. Courant and Hilbert's treatment restores the historically deep connections between physical intuition and mathematical development, providing the reader with a unified approach to mathematical physics. The present volume represents Richard Courant's final revision of 1961.
More details
Language
English
Place of publication
Berlin
Germany
Target group
Professional and scholarly
Illustrations
61 s/w Abbildungen
61 schwarz-weiße Abbildungen
Dimensions
Height: 246 mm
Width: 174 mm
Thickness: 42 mm
Weight
1632 gr
ISBN-13
978-3-527-41448-2 (9783527414482)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
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E-Book
09/2008
1st Edition
Wiley-VCH
€151.99
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Previous edition

Book
04/1989
Wiley-VCH
€149.00
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Persons
David Hilbert (1862-1943) received his PhD from the University of Königsberg, Prussia (now Kaliningrad, Russia) in 1884. He remained there until 1895, after which he was appointed Professor of Mathematics at the University of Göttingen. He held this professorship for most of his life. Hilbert is recognized as one of the most influential mathematicians of the 19th and early 20th centuries. His own discoveries alone would have given him that honour, yet it was his leadership in the field of mathematics throughout his later life that distinguishes him. Hilbert's name is given to Infinite-Dimensional space, called Hilbert space, used as a conception for the mathematical analysis of the kinetic gas theory and the theory of radiations.
Richard Courant (1888-1972) obtained his doctorate at the University of Göttingen in 1910. Here, he became Hilbert's assistant. He returned to Göttingen to continue his research after World War I, and founded and headed the university's Mathematical Institute. In 1933, Courant left Germany for England, from whence he went on to the United States after a year. In 1936, he became a professor at the New York University. Here, he headed the Department of Mathematics and was Director of the Institute of Mathematical Sciences - which was subsequently renamed the Courant Institute of Mathematical Sciences. Among other things, Courant is well remembered for his achievement regarding the finite element method, which he set on a solid mathematical basis and which is nowadays the most important way to solve partial differential equations numerically.
Richard Courant (1888-1972) obtained his doctorate at the University of Göttingen in 1910. Here, he became Hilbert's assistant. He returned to Göttingen to continue his research after World War I, and founded and headed the university's Mathematical Institute. In 1933, Courant left Germany for England, from whence he went on to the United States after a year. In 1936, he became a professor at the New York University. Here, he headed the Department of Mathematics and was Director of the Institute of Mathematical Sciences - which was subsequently renamed the Courant Institute of Mathematical Sciences. Among other things, Courant is well remembered for his achievement regarding the finite element method, which he set on a solid mathematical basis and which is nowadays the most important way to solve partial differential equations numerically.
Author
New York University, USA; University of G?ttingen, Germany
University of K?nigsberg, Prussia (now Kaliningrad, Russia), University of G?ttingen, Germany
Content
I Introductory Remarks 1
II General Theory of Partial Differential Equations of First Order 62
III Differential Equations of Higher Order 154
IV Potential Theory and Elliptic Differential Equations 240
V Hyperbolic Differential Equations in Two Independent Variables 407
VI Hyperbolic Differential Equations in More than Two Independent Variables 551
Bibliography 790
Index 819
II General Theory of Partial Differential Equations of First Order 62
III Differential Equations of Higher Order 154
IV Potential Theory and Elliptic Differential Equations 240
V Hyperbolic Differential Equations in Two Independent Variables 407
VI Hyperbolic Differential Equations in More than Two Independent Variables 551
Bibliography 790
Index 819