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Mathematical Methods for Physics

By: Wyld, H.W Material type: Text

TextSeries: (Advanced book classics)Publication details: Oxford: Persons, 1999Description: xiv, 628 p. : ill. ; 24 cmISBN: 9780738201252; 0738201251Subject(s): Physics -- Mathematical MethodsDDC classification: 530.15

Contents:

pt. I. Homogeneous Boundary Value Problems and Special Functions. 1. The Partial Differential Equations of Mathematical Physics. 2. Separation of Variables and Ordinary Differential Equations. 3. Spherical Harmonics and Applications. 4. Bessel Functions and Applications. 5. Normal Mode Eigenvalue Problems. 6. Spherical Bessel Functions and Applications -- pt. II. Inhomogeneous Problems, Green's Functions, and Integral Equations. 7. Dielectric and Magnetic Media. 8. Green's Functions. 9. Integral Equations -- pt. III. Complex Variable Techniques. 10. Complex Variables; Basic Theory. 11. Evaluation of Integrals. 12. Dispersion Relations. 13. Special Functions. 14. Integral Transforms in the Complex Plane

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Holdings ( 2 )
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Holdings
Item type	Current library	Call number	Status	Notes	Date due	Barcode	Item holds
General Books	Central Library, Sikkim University General Book Section	530.15 WYL/M (Browse shelf(Opens below))	Available			P07366
General Books Science Library	Science Library, Sikkim University Science Library General Section	530.15 WYL/M (Browse shelf(Opens below))	Available	Books For SU Science Library		P05845

Total holds: 0

pt. I. Homogeneous Boundary Value Problems and Special Functions. 1. The Partial Differential Equations of Mathematical Physics. 2. Separation of Variables and Ordinary Differential Equations. 3. Spherical Harmonics and Applications. 4. Bessel Functions and Applications. 5. Normal Mode Eigenvalue Problems. 6. Spherical Bessel Functions and Applications --
pt. II. Inhomogeneous Problems, Green's Functions, and Integral Equations. 7. Dielectric and Magnetic Media. 8. Green's Functions. 9. Integral Equations --
pt. III. Complex Variable Techniques. 10. Complex Variables; Basic Theory. 11. Evaluation of Integrals. 12. Dispersion Relations. 13. Special Functions. 14. Integral Transforms in the Complex Plane

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