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Calculus of variations /

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210164

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20120330152923.0

008		000710s2000 nyua b 001 0 eng
010		\|a 00057099
020		\|a0486414485 \|c(pbk.)
020		\|a9780486414485 \|c(pbk.)
040		\|aDLC\|beng\|cDLC\|dDLC\|dTMUE\|eaacr
041	1	\|aeng\|hrus
050	00	\|aQA315\|b.G41713 2000
082	00	\|a515/.64\|221
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095		\|aTMUE\|b41\|cA0285950\|pB\|d515.64\|eG316\|y2000\|tDDC\|r298
100	1	\|aGelfand, I. M.\|q(Izrail' Moiseevich)
240	10	\|aVariatsionnoe ischislenie.\|lEnglish
245	10	\|aCalculus of variations /\|cI.M. Gelfand, S.V. Fomin ; translated and edited by Richard A. Silverman.
250		\|aDover ed.
260		\|aMineola, N.Y. :\|bDover Publications,\|c2000.
300		\|avii, 232 p. :\|bill. ;\|c22 cm.
490	0	\|aDover books on mathematics
500		\|aOriginally published: Englewood Cliffs, N.J. : Prentice-Hall, 1963.
504		\|aIncludes bibliographical refrences (p. 227) and index.
650	0	\|aCalculus of variations.
700	1	\|aSilverman, Richard A.
700	1	\|aFomin, S. V.\|q(Sergei Vasil'evich)

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First six chapters include theory of fields and sufficient conditions for weak and strong extrema. Chapter 7 considers application of variation methods to systems with infinite degrees of freedom, and Chapter 8 deals with direct methods in the calculus of variations. Problems follow each chapter and the two appendices. Fresh, lively text is ideal for advanced undergraduate and graduate students in math and physics.

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