000			02156cam a22003975i 4500
001			21734028
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006			m |o d |
007			cr |||||||||||
008			190225s2019 si |||| o |||| 0|eng
010			_a 2019751741
020			_a9789386279774 (Pbk)
024	7		_a10.1007/978-981-13-6678-9 _2doi
035			_a(DE-He213)978-981-13-6678-9
040			_aDLC _beng _epn _erda _cIISERB
072		7	_aMAT034000 _2bisacsh
072		7	_aPBKL _2bicssc
072		7	_aPBKL _2thema
082	0	4	_a515.42 K48M _223
100	1		_aKesavan, S. _928185
245	1	0	_aMeasure and Integration _cby S. Kesavan.
260			_aNew Delhi: _bHindustan Book Agency, _c2019.
300			_axii, 239 p.
490	1		_aTexts and Readings in Mathematics, _x77
505	0		_aChapter 1. Measure -- Chapter 2. The Lebesgue measure -- Chapter 3. Measurable functions -- Chapter 4. Convergence -- Chapter 5. Integration -- Chapter 6. Differentiation -- Chapter 7. Change of variable -- Chapter 8. Product spaces -- Chapter 9. Signed measures -- Chapter 10. Lp spaces.
520			_aThis book deals with topics on the theory of measure and integration. It starts with discussion on the Riemann integral and points out certain shortcomings, which motivate the theory of measure and the Lebesgue integral. Most of the material in this book can be covered in a one-semester introductory course. An awareness of basic real analysis and elementary topological notions, with special emphasis on the topology of the n-dimensional Euclidean space, is the pre-requisite for this book. Each chapter is provided with a variety of exercises for the students. The book is targeted to students of graduate- and advanced-graduate-level courses on the theory of measure and integration.
650		0	_aFunctional analysis. _928186
650		0	_aMeasure theory. _928187
650	1	4	_aMeasure and Integration. _928188
650	2	4	_aFunctional Analysis. _928189
776	0	8	_iPrinted edition: _z9789811366796
830		0	_aTexts and Readings in Mathematics, _928190
906			_a0 _bibc _corigres _du _encip _f20 _gy-gencatlg
942			_2ddc _cBK
999			_c9758 _d9758