Lecture Notes in Real Analysis / by Xiaochang Wang.

By: Wang, Xiaochang [author.]Material type: TextTextSeries: Compact Textbooks in MathematicsPublisher: Cham : Springer International Publishing : Imprint: Birkhäuser, 2018cEdition: 1st edDescription: XIII, 207 page.: ill.; 24 cmContent type: text Media type: computer Carrier type: online resourceISBN: 97833319989556 (pbk)Subject(s): Functional analysis | Functions of real variables | Measure theory | Real Functions | Functional Analysis | Measure and IntegrationDDC classification: 515.8
Contents:
Prologue -- Measures -- Integrations -- Signed Measures and Differentiation -- Topology: A Generalization of Open Sets -- Elements of Functional Analysis -- Lp Spaces.
Summary: This compact textbook is a collection of the author's lecture notes for a two-semester graduate-level real analysis course. While the material covered is standard, the author's approach is unique in that it combines elements from both Royden's and Folland's classic texts to provide a more concise and intuitive presentation. Illustrations, examples, and exercises are included that present Lebesgue integrals, measure theory, and topological spaces in an original and more accessible way, making difficult concepts easier for students to understand. This text can be used as a supplementary resource or for individual study.
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Holdings
Item type Current library Call number Copy number Status Date due Barcode Item holds
Books Books Namal Library
Mathematics 		515.8 WAN-L 2018 10936 (Browse shelf (Opens below)) 1 Available 0010936
Total holds: 0

Prologue -- Measures -- Integrations -- Signed Measures and Differentiation -- Topology: A Generalization of Open Sets -- Elements of Functional Analysis -- Lp Spaces.

This compact textbook is a collection of the author's lecture notes for a two-semester graduate-level real analysis course. While the material covered is standard, the author's approach is unique in that it combines elements from both Royden's and Folland's classic texts to provide a more concise and intuitive presentation. Illustrations, examples, and exercises are included that present Lebesgue integrals, measure theory, and topological spaces in an original and more accessible way, making difficult concepts easier for students to understand. This text can be used as a supplementary resource or for individual study.

Description based on publisher-supplied MARC data.

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