000 02204nam a22002537a 4500
999 _c58689
_d58689
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008 211221b ||||| |||| 00| 0 eng d
020 _a9781461269380
028 _a;International Book Distributors
_b:Flat No 17, Prakash Apartment 4405/2, 5 Ansari Road Darya Ganj New Delhi
_c:117108
_d:07/12/2021
082 _a515 LAN
100 _aLang, Serge,
245 _aReal and Functional Analysis
_c/ Serge Lang
250 _a3rd Ed.
260 _aNew York
_b: Springer New York,
_c1993.
300 _a590 pages
_c24cm.
365 _b4976
505 _a Graduate Texts in Mathematics; Real and Functional Analysis Third Edition; Copyright; Foreword; Contents; PART ONE General Topology; CHAPTER I Sets; CHAPTER II Topological Spaces; CHAPTER III Continuous Functions on Compact Sets; PART TWO Banach and Hilbert Spaces; CHAPTER IV Banach Spaces; CHAPTER V Hilbert Space; PART THREE Integration; CHAPTER VI The General Integral; CHAPTER VII Duality and Representation Theorems; CHAPTER VIII Some Applications of Integration; CHAPTER IX Integration and Measures on Locally Compact Spaces; CHAPTER X Riemann-Stieltjes Integral and Measure. CHAPTER XI DistributionsCHAPTER XII Integration on Locally Compact Groups; PART FOUR Calculus; CHAPTER XIII Differential Calculus; CHAPTER XIV Inverse Mappings and Differential Equations; PART FIVE Functional Analysis; CHAPTER XV The Open Mapping Theorem, Factor Spaces, and Duality; CHAPTER XVI The Spectrum; CHAPTER XVII Compact and Fredholm Operators; CHAPTER XVIII Spectral Theorem for Bounded Hermitian Operators; CHAPTER XIX Further Spectral Theorems; CHAPTER XX Spectral Measures; PART SIX Global Analysis; CHAPTER XXI Local Integration of Differential Forms; CHAPTER XXII Manifolds. CHAPTER XXIII Integration and Measures on ManifoldsBibliography; Table of Notation; Index
520 _aThis book is meant as a text for a first-year graduate course in analysis. This allows a course to omit material from some chapters without compromising the exposition of material from later chapters
650 _aMathematics
650 _a Analysis
650 _aMathematical analysis.
700 _aLang, Serge,
942 _cMDL