Mathematical Methods for Physicists – Arfken & Weber – 3rd Edition


, Third Edition provides an advanced undergraduate and beginning graduate study in , focusing on the mathematics of theoretical . This edition includes sections on the non-Cartesian tensors, dispersion theory, first-order differential equations, numerical application of Chebyshev polynomials, the fast transform, and transfer functions.

Many of the physical examples provided in this , which are used to illustrate the applications of mathematics, are taken from the fields of electromagnetic theory and quantum mechanics. The Hermitian operators, Hilbert space, and concept of completeness are also deliberated. This is beneficial to studying graduate level physics, particularly theoretical physics.

Table of Content

Determinants and Matrices
Vector Analysis
Tensors and Differential Forms
Vector Spaces
Eigenvalue Problems
Ordinary Differential Equations
Sturm-Liouville Theory
Partial Differential Equations
Green's Functions
Complex Variable Theory
Further Topics in Analysis
Gamma Function
Bessel Functions
Legendre Functions
Angular Momentum
Group Theory
More Special Functions
Fourier Series
Integral Transforms
Integral Equations
Calculus of Variations
Probability and Statistics

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