000			01979nam a2200229Ia 4500
003			OSt
005			20250620100847.0
008			220923b |||||||| |||| 00| 0 eng d
037			_cTextual
040			_aRTL _cRTL _beng
041			_2eng _aeng
084			_aB13 K6/SC _qRTL
100			_aLedermann, Walter _9291210
245		0	_aMultiple integrals
260			_aLondon _bRoutledge & Kegan Paul _c1966
300			_avi, 106 p. _ccm. _bIncludes index and appendix
490			_aLibrary of mathematics
520			_aSpringer Science & Business Media, 6 Dec 2012 - Social Science - 107 pages The aim of this book is to give an elementary treatment of multiple integrals. The notions of integrals extended over a curve, a plane region, a surface and a solid are introduced in tum, and methods for evaluating these integrals are presented in detail. Especial reference is made to the results required in Physics and other mathematical sciences, in which multiple integrals are an indispensable tool. A full theoretical discussion of this topic would involve deep problems of analysis and topology, which are outside the scope of this volume, and concessions had to be made in respect of completeness without, it is hoped, impairing precision and a reasonable standard of rigour. As in the author's Integral Calculus (in this series), the main existence theorems are first explained informally and then stated exactly, but not proved. Topological difficulties are circumvented by imposing some what stringent, though no unrealistic, restrictions on the regions of integration. Numerous examples are worked out in the text, and each chapter is followed by a set of exercises. My thanks are due to my colleague Dr. S. Swierczkowski, who read the manuscript and made valuable suggestions. w. LEDERMANN The University of Sussex, Brighton.
650			_aMathematics- Multiple Integrals _9813477
942			_hB13 K6/SC _cREF _2CC _n0
999			_c581612 _d581612