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This text for graduate students introduces contemporary real analysis with a particular emphasis on integration theory. Explores the Lebesgue theory of measure and integration ... | |
| Emmanuele DiBenedetto - Mathematics - 2002 - 524 pages
This graduate text in real analysis is a solid building block for research in analysis, PDEs, the calculus of variations, probability, and approximation theory. It covers all ... | |
| N. L. Carothers - Mathematics - 2000 - 420 pages
A text for a first graduate course in real analysis for students in pure and applied mathematics, statistics, education, engineering, and economics. | |
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This textbook is designed for a year-long course in real analysis taken by beginning graduate and advanced undergraduate students in mathematics and other areas such as ... | |
| G. B. Folland - Mathematics - 1984 - 374 pages
This book covers the subject matter that is central to mathematical analysis: measure and integration theory, some point set topology, and rudiments of functional analysis ... | |
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