Meant to prepare students for graduate school after they have taken a first course in real analysis, this book introduces Lebesgue measure and integration and general measure theory. It explains Riemann integration, Lebesgue outer measure and Lebesgue measure, Lp spaces as examples of Banach spaces and a Hilbert space, and general measure theory, including measure spaces, measurable functions, and signed measures, ending with ideas for projects. Annotation ©2016 Ringgold, Inc., Portland, OR (protoview.com)
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Gail S. Nelson, Carleton College, Northfield, MN, USA.
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Paperback. Zustand: New. A User-Friendly Introduction to Lebesgue Measure and Integration provides a bridge between an undergraduate course in Real Analysis and a first graduate-level course in Measure Theory and Integration. The main goal of this book is to prepare students for what they may encounter in graduate school, but will be useful for many beginning graduate students as well. The book starts with the fundamentals of measure theory that are gently approached through the very concrete example of Lebesgue measure. With this approach, Lebesgue integration becomes a natural extension of Riemann integration.Next, $L^p$-spaces are defined. Then the book turns to a discussion of limits, the basic idea covered in a first analysis course. The book also discusses in detail such questions as: When does a sequence of Lebesgue integrable functions converge to a Lebesgue integrable function? What does that say about the sequence of integrals? Another core idea from a first analysis course is completeness. Are these $L^p$-spaces complete? What exactly does that mean in this setting?This book concludes with a brief overview of General Measures. An appendix contains suggested projects suitable for end-of-course papers or presentations.The book is written in a very reader-friendly manner, which makes it appropriate for students of varying degrees of preparation, and the only prerequisite is an undergraduate course in Real Analysis. Artikel-Nr. LU-9781470421991
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Zustand: New. Provides a bridge between an undergraduate course in Real Analysis and a first graduate-level course in Measure Theory and Integration. The main goal of this book is to prepare students for what they may encounter in graduate school, but will be useful for many beginning graduate students as well. Series: Student Mathematical Library. Num Pages: 221 pages, illustrations. BIC Classification: PBK. Category: (G) General (US: Trade). Dimension: 143 x 216 x 15. Weight in Grams: 270. . 2015. Paperback. . . . . Books ship from the US and Ireland. Artikel-Nr. V9781470421991
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Kartoniert / Broschiert. Zustand: New. Provides a bridge between an undergraduate course in Real Analysis and a first graduate-level course in Measure Theory and Integration. The main goal of this book is to prepare students for what they may encounter in graduate school, but will be useful for . Artikel-Nr. 595975021
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