000			01728cam a22002294a 4500
008			090127s1992 nyua b 001 0 eng d
010			_a91043999
020			_a0471548685
035			_a(Sirsi) u1067
040			_aEG-CaNU _cEG-CaNU _dEG-CaNU
042			_ancode
082	0	0	_a515 _2 22
100	1		_aStrauss, Walter A., _d 1937- _9303
245	1	0	_aPartial differential equations : _b an introduction / _c Walter A. Strauss.
260			_aNew York : _b Wiley, _c c1992.
300			_aix, 425 p. : _b ill. ; _c 25 cm.
504			_aIncludes bibliographical references (p. 397-399) and index.
505	0		_aWhere PDEs Come From. Waves and Diffusions. Reflections and Sources. Boundary Problems. Fourier Series. Harmonic Functions. Green's Identities and Green's Functions. Computation of Solutions. Waves in Space. Boundaries in the Plane and in Space. General Eigenvalue Problems. Distributions and Transforms. PDE Problems from Physics. Nonlinear PDEs. Appendix. References. Answers and Hints to Selected Exercises. Index. - See more at: http://www.powells.com/biblio?isbn=0471548685#sthash.kXL12zue.dpuf
520			_aCovers the fundamental properties of partial differential equations (PDEs) and proven techniques useful in analyzing them. Uses a broad approach to illustrate the rich diversity of phenomena such as vibrations of solids, fluid flow, molecular structure, photon and electron interactions, radiation of electromagnetic waves encompassed by this subject as well as the role PDEs play in modern mathematics, especially geometry and analysis. - See more at: http://www.powells.com/biblio?isbn=0471548685#sthash.kXL12zue.dpuf
650		0	_aDifferential equations, Partial. _978
596			_a1
999			_c82 _d82