Measure theory and integration by M.M. Rao.
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TextLanguage: English Series: Pure and applied mathematics (John Wiley & Sons : unnumbered)Publication details: New York : Wiley, 1987Description: xii, 540 p. : 24 cm illISBN: 047182822XSubject(s): Measure theory | Integrals, GeneralizedDDC classification: SHS 515.4/2 R18m 1987 LOC classification: QA312 | .R34 1987Summary: "This book is covers all the standard theory and includes several contemporary result of interest for different applications. Each topic is introduced with ample motivation. I start with an abstraction of lengths, areas, volumes and other measurements of known geometric figures and develop the basic ideas of lebesgue in R. This is used as a model and a reference for the general study leading to the Caratheodory process. The measure approach as a basic step is especially natural in such areas as functional analysis, probability and statistics, and ergodic theory, whereas reference to Lebesgue's method keeps in view the applications to differential equations and mathematical physics among others."
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CAT College, Inc. - Main Library Circulation Section | SHS 515.4/2 R18m 1987 (Browse shelf (Opens below)) | Available | S2009 |
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| SHS 515 T21a 1985 Applied calculus | SHS 515 Z8s 1987 Student solutions guide for brief calculus with applications | SHS 515.34 F34d 1983 Differential & Integral Calculus | SHS 515.4/2 R18m 1987 Measure theory and integration | SHS 516.2/4 L32t 1985 Trigonometry | SHS 519 Al141s 2016. Teaching guide for senior high school : statistics and probability | SHS 519 Al141s 2016. Teaching guide for senior high school : statistics and probability |
"A Wiley-Interscience publication."
Includes bibliography, index
"This book is covers all the standard theory and includes several contemporary result of interest for different applications. Each topic is introduced with ample motivation. I start with an abstraction of lengths, areas, volumes and other measurements of known geometric figures and develop the basic ideas of lebesgue in R. This is used as a model and a reference for the general study leading to the Caratheodory process. The measure approach as a basic step is especially natural in such areas as functional analysis, probability and statistics, and ergodic theory, whereas reference to Lebesgue's method keeps in view the applications to differential equations and mathematical physics among others."
English text.
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