MATHEMATICS METHODS FOR PHYSICISTS

Name: MATHEMATICS METHODS FOR PHYSICISTS
SKU: 9780123846549
Availability: BackOrder

By (author) George B. Arfken, By (author) Hans J. Weber

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Provides the mathematical methods that aspiring scientists and engineers are likely to encounter as students and beginning researchers. This book also provides mathematical relations and their proofs essential to the study of physics and related fields. It focuses on problem-solving skills and active learning, offering numerous chapter problems.

SKU: 9780123846549

adjoint matrix analytic function angular-momentum coupling angular-momentum operator anticommuting matrices asymptotic series baryon multiplet Bernoulli number Bernoulli polynomial Bessel function of first kind Bessel function of second kind Bessel function recurrence formulas beta function binomial distribution binomial expansion Born approximation Bose-Einstein statistics boundary-value problem branch point Bromwich integral Cauchy boundary condition Cauchy principal value Cauchy-Riemann equations Cauchy's integral formula Cauchy's integral theorem characteristics Chebyshev polynomial chi-squared distribution Christoffel symbol combinations complex functions conditional probability confluent hypergeometric function conformal mapping continuous group contour integral contraction contravariant tensor correlation covariance covariant derivative covariant tensor Cramer's rule cross product curl cylindrical coordinates d'Alembert solution degeneracy determinant differential form differentiation of forms diffusion equation digamma function dilogarithm Dirac delta function Dirac matrices Dirac notation direct product Dirichlet boundary condition Dirichlet series discrete Fourier transform discrete group dispersion relations divergence dot product dual tensors eigenfunction eigenfunction expansion of Green's function eigenvalue eigenvalue equation eigenvector elliptic integral elliptic PDE error function essential singularity Euler equation Euler-Maclaurin formula exact ODE expansion of determinant in minors exponential integral exterior product fast Fourier transform Fermi-Dirac statistics form of Green's function Fourier convolution theorem Fourier cosine series Fourier integral Fourier series Fourier sine series fourier transform Fredholm integral equation Frobenius' method Fuchs' theorem function basis functional relations of gamma function gamma distribution gamma function Gauss normal distribution Gauss' law Gauss' theorem Gell-Mann matrices generating function Gibbs phenomenon gradient Green's function Green's theorem group generator group postulates group representation Hankel function Helmholtz's theorem Hermite function Hermite polynomial Hermitian eigenproblem Hermitian matrix Hermitian operator Hilbert space Hilbert transform Hilbert-Schmidt theory Hodge operator homogeneous integral equation homogeneous ODE hyperbolic PDE hypergeometric function infinite product infinite series inhomogeneous integral equation inhomogeneous linear ODE Integral equation of the first kind integral equation of the second kind integral of three spherical harmonics integration of forms inverse Fourier transform inverse Laplace transform irreducible representation irreducible spherical tensors isobaric ODE isotropic tensors ladder operator Lagrange undetermined multipliers Laguerre function Laguerre polynomial Laplace convolution theorem Laplace equation Laplace transform Laplacian Laurent expansion Legendre duplication formula Legendre function of second kind Legendre function orthogonality Legendre generating function Legendre polynomial Legendre recurrence formulas Lie group linear operators Lippmann-Schwinger equation Lorentz group Mathematical Induction matrices matrix addition matrix diagonalization matrix multiplication matrix multiplication by scalar Maxwell-Boltzmann statistics Maxwell's equations mean measurement errors metric tensor Minkowski space mixed tensor modified Bessel function multiple integrals multiple-valued functions multipole expansion mutually exclusive event Neumann boundary condition Neumann series expansion nonlinear ODE normal matrices operator adjoint operator commutation operator inverse orthogonal expansion orthogonal matrix orthogonality conditions parabolic PDE partial differentiation Pauli matrices permutations

ISBN: 9780123846549

Book Format: Hardback

Pages: 1220

Dimensions: 19.7 × 24 cm

Additional information

Format Hardback | 1220 pages
Dimensions 19.7 × 24 cm | 1970
Publication Date 18 February 2012
Publisher Elsevier Science Publishing Co Inc
Publication City/Country United States
Edition 7th edition

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About the author

Frank E. Harris

1 Published Books

Frank E. Harris was awarded his A. B. (Chemistry) from Harvard University in 1951 and his Ph.D. (Physical Chemistry) from University of California in 1954. The author of 244 research publications and multiple books, Dr. Harris has been a Professor of Physics and Chemistry, University of Utah and Resident Adjunct Professor of Chemistry, Quantum Theory Project, University of Florida. He served on th e Editorial Board of the International Journal of Quantum Chemistry, and has been named a Fellow for both the American Institute of Chemists and the American Physical Society.

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