02670oam 2200577Mn 450 991078700230332120230810000428.00-429-08245-21-138-44167-81-4987-0638-X(CKB)3710000000269988(EBL)1719857(SSID)ssj0001408891(PQKBManifestationID)11776961(PQKBTitleCode)TC0001408891(PQKBWorkID)11353128(PQKB)10123838(MiAaPQ)EBC1719857(OCoLC)1080585084(OCoLC-P)1080585084(FlBoTFG)9780429082450(EXLCZ)99371000000026998820190103d2017 uy 0engur|n|||||||||txtccrCONVEX ANALYSIS[Place of publication not identified]CRC Press20171 online resource (174 p.)Textbooks in mathematicsDescription based upon print version of record.1-322-63607-9 1-4987-0637-1 Includes bibliographical references.Front Cover; Dedication; Table of Contents; Preface; Biography of Steven G.Krantz; Chapter 0: Why Convexity?; Chapter 1: Basic Ideas; Chapter 2: Characterization of Convexity Using Functions; Chapter 3: Further Developments Using Functions; Chapter 4: Applications of the Idea of Convexity; Chapter 5: More Sophisticated Ideas; Chapter 6: The MiniMax Theorem; Chapter 7: Concluding Remarks; Appendix: Technical Tools; Table of Notation; Glossary; BibliographyConvexity is an ancient idea going back to Archimedes. Used sporadically in the mathematical literature over the centuries, today it is a flourishing area of research and a mathematical subject in its own right. Convexity is used in optimization theory, functional analysis, complex analysis, and other parts of mathematics.Convex Analysis introduces analytic tools for studying convexity and provides analytical applications of the concept. The book includes a general background on classical geometric theory which allows readers to obtain a glimpse of how modern mathematics is developed and how gTextbooks in mathematics (Boca Raton, Fla.)Convex functionsFunctional analysisConvex functions.Functional analysis.515/.882KRANTZ STEVEN G55961OCoLC-POCoLC-PBOOK9910787002303321CONVEX ANALYSIS3780015UNINA