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Mathematical methods for physics and engineering [electronic resource] / K.F. Riley, M.P. Hobson and S.J. Bence.

By: Riley, K. F. (Kenneth Franklin), 1936-.
Contributor(s): Hobson, M. P. (Michael Paul), 1967- | Bence, S. J. (Stephen John), 1972-.
Cambridge : Cambridge University Press, 2012Edition: 3rd ed.Description: 1333 p.ISBN: 9780521679718.Subject(s): Mathematical analysis | Engineering mathematics | Mathematical physicsGenre/Form: Print books.
Contents:
Preliminary algebra -- Preliminary calculus -- Complex numbers and hyperbolic functions -- Series and limits -- Partial differentiation -- Multiple integrals -- Vector algebra -- Matrices and vector spaces -- Normal modes -- Vector calculus -- Line, surface and volume integrals -- Fourier series -- Integral transforms -- First-order ordinary differential equations -- Higher-order ordinary differential equations -- Series solutions of ordinary differential equations -- Eigenfunction methods for differential equations -- Special functions -- Quantum operators -- Partial differential equations: general and particular solutions -- Partial differential equations: separation of variables and other methods -- Calculus of variations -- Integral equations -- Complex variables -- Applications of complex variables -- Tensors -- Numerical methods -- Group theory -- Representation theory -- Probability -- Statistics.
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Current location Call number Status Date due Barcode Item holds
On Shelf QA300 .R45 2006 (Browse shelf) Available AU0000000009245
Total holds: 0

Includes index.

Preliminary algebra -- Preliminary calculus -- Complex numbers and hyperbolic functions -- Series and limits -- Partial differentiation -- Multiple integrals -- Vector algebra -- Matrices and vector spaces -- Normal modes -- Vector calculus -- Line, surface and volume integrals -- Fourier series -- Integral transforms -- First-order ordinary differential equations -- Higher-order ordinary differential equations -- Series solutions of ordinary differential equations -- Eigenfunction methods for differential equations -- Special functions -- Quantum operators -- Partial differential equations: general and particular solutions -- Partial differential equations: separation of variables and other methods -- Calculus of variations -- Integral equations -- Complex variables -- Applications of complex variables -- Tensors -- Numerical methods -- Group theory -- Representation theory -- Probability -- Statistics.

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