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OverviewWith the success of its previous editions, Principles of Real Analysis, Third Edition, continues to introduce students to the fundamentals of the theory of measure and functional analysis. In this thorough update, the authors have included a new chapter on Hilbert spaces as well as integrating over 150 new exercises throughout. The new edition covers the basic theory of integration in a clear, well-organized manner, using an imaginative and highly practical synthesis of the Daniell Method and the measure theoretic approach. Students will be challenged by the more than 600 exercises contained in the book. Topics are illustrated by many varied examples, and they provide clear connections between real analysis and functional analysis. Full Product DetailsAuthor: Charalambos D. Aliprantis (Purdue University, Indianapolis, U.S.A.) , Owen Burkinshaw (Indiana University-Purdue University, Indianapolis , U.S.A.)Publisher: Elsevier Science Publishing Co Inc Imprint: Academic Press Inc Edition: 3rd edition Dimensions: Width: 15.20cm , Height: 3.20cm , Length: 22.90cm Weight: 0.780kg ISBN: 9780120502578ISBN 10: 0120502577 Pages: 436 Publication Date: 02 September 1998 Audience: College/higher education , Tertiary & Higher Education Format: Hardback Publisher's Status: Active Availability: Out of print, replaced by POD ![]() We will order this item for you from a manufatured on demand supplier. Table of ContentsFundamentals of Real Analysis Topology and Continuity The Theory of Measure The Lebesgue Integral Normed Spaces and Lp-Spaces Hilbert Spaces Special Topics in Integration BibliographyReviewsAll in all, this is a beautiful selection and a masterfully balanced presentation of the fundamentals of contemporary measure and integration theory which can be grasped easily by the student. --J. Lorenz in ZENTRALBLATT FUR MATEMATIK A clear and precise treatment of the subject. All details are given in the text...I used a portion of the book on extension of measures and product measures in a graduate course in real analysis. There are many exercises of varying degrees of difficulty. I highly recommend this book for classroom use. --CASPAR GOFFMAN, Department of Mathematics, Purdue University Author InformationTab Content 6Author Website:Countries AvailableAll regions |