Student Solution Manual for Mathematical Methods for Physics and Engineering Third Edition

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K. F. Riley (University of Cambridge) M. P. Hobson (University of Cambridge)

Student Solution Manual for Mathematical Methods for Physics and Engineering Third Edition

K. F. Riley (University of Cambridge), M. P. Hobson (University of Cambridge)

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English

Cambridge University Press
23 March 2006

Mathematics & Sciences; Maths for scientists; Maths for engineers

Mathematical Methods for Physics and Engineering, Third Edition is a highly acclaimed undergraduate textbook that teaches all the mathematics for an undergraduate course in any of the physical sciences. As well as lucid descriptions of all the topics and many worked examples, it contains over 800 exercises. New stand-alone chapters give a systematic account of the 'special functions' of physical science, cover an extended range of practical applications of complex variables, and give an introduction to quantum operators. This solutions manual accompanies the third edition of Mathematical Methods for Physics and Engineering. It contains complete worked solutions to over 400 exercises in the main textbook, the odd-numbered exercises, that are provided with hints and answers. The even-numbered exercises have no hints, answers or worked solutions and are intended for unaided homework problems; full solutions are available to instructors on a password-protected web site, www.cambridge.org/9780521679718.

By: K. F. Riley (University of Cambridge), M. P. Hobson (University of Cambridge)
Imprint: Cambridge University Press
Country of Publication: United Kingdom
Edition: 3rd edition
Dimensions: Height: 246mm, Width: 175mm, Spine: 24mm
Weight: 1.070kg
ISBN: 9780521679732
ISBN 10: 0521679737
Pages: 544
Publication Date: 23 March 2006
Audience: College/higher education , Professional and scholarly , Primary , Undergraduate
Format: Paperback
Publisher's Status: Active

Preface; 1. Preliminary algebra; 2. Preliminary calculus; 3. Complex numbers and hyperbolic functions; 4. Series and limits; 5. Partial differentiation; 6. Multiple integrals; 7. Vector algebra; 8. Matrices and vector spaces; 9. Normal modes; 10. Vector calculus; 11. Line, surface and volume integrals; 12. Fourier series; 13. Integral transforms; 14. First-order ordinary differential equations; 15. Higher-order ordinary differential equations; 16. Series solutions of ordinary differential equations; 17. Eigenfunction methods for differential equations; 18. Special functions; 19. Quantum operators; 20. Partial differential equations: general and particular; 21. Partial differential equations: separation of variables; 22. Calculus of variations; 23. Integral equations; 24. Complex variables; 25. Application of complex variables; 26. Tensors; 27. Numerical methods; 28. Group theory; 29. Representation theory; 30. Probability; 31. Statistics.