A Course in Mathematical Methods for Physicists

A Course in Mathematical Methods for Physicists

A Course in Mathematical Methods for Physicists

hardback
Published: 27 July, 2017
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Description

Based on the author‘s junior-level undergraduate course, this introductory textbook is designed for a course in mathematical physics. Focusing on the physics of oscillations and waves, A Course in Mathematical Methods for Physicists helps students understand the mathematical techniques needed for their future studies in physics. It takes a bottom-up approach that emphasizes physical applications of the mathematics.
The book offers:

A quick review of mathematical prerequisites, proceeding to applications of differential equations and linear algebra
Classroom-tested explanations of complex and Fourier analysis for trigonometric and special functions
Coverage of vector analysis and curvilinear coordinates for solving higher dimensional problems
Sections on nonlinear dynamics, variational calculus, numerical solutions of differential equations, and Green's functions

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More Details

Type Book
ISBN13 9781138442085
ISBN10 1138442089
Number Of Pages 792
Item Weight 1630 g
Publisher / Reseller Taylor & Francis Ltd
Format hardback
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Media Reviews

"… a welcome and refreshing addition to a rich body of literature. … should fit into the sophomore or junior year of a typical physics undergraduate curriculum. … Engineers and chemistry majors, too, would benefit from taking such an intermediate-level course, perhaps even more so than from a higher-level one. Our own department at Howard University is considering a mid-level math methods course, and I would definitely recommend this textbook as well suited. A Course in Mathematical Methods for Physicists includes plenty of interesting worked-out examples, many of them quite realistic, and uses them to introduce concepts in a reasonable progression. …
Although the subject of mathematical methods has inspired many valuable texts, Herman’s approach, motivated by the physics applications, is novel, seldom used by other authors. The myriad well-chosen worked-out examples and other strengths have earned my firm endorsement …"
—Tristan Hübsch, Howard University, Washington, District of Columbia, USA, from Physics Today

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Author's Bio

Russell L. Herman

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