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001 ocn434562716;

003 OCoLC;

005 20141212081209.0;

008 090727s2010 enka b 001 0 eng ;

010 a| 2010287984;

015 a| GBA9842572| bnb;

016 7 a| 0153570242| Uk;

019 a| 343807137;

020 a| 9780521850056 (cased);

020 a| 0521850053;

029 1 a| AU@b| 000045271715;

029 1 a| NZ1b| 13367487;

029 1 a| DEBBGb| BV036468978;

035 a| (Sirsi) 99947445070;

035 a| (OCoLC)434562716;

035 a| 99947445070;

042 a| ukblcatcopy;

049 a| EREE;

050 4 a| QA331.5b| .B67 2010;

082 04 a| 515.82| 22;

100 1 a| Borwein, Jonathan M.=| ^A390897;

245 10 a| Convex functions :b| constructions, characterizations and counterexamples /c| Jonathan M. Borwein, Jon D. Vanderwerff.;

260 a| Cambridge :b| Cambridge University Press,c| 2010.;

300 a| x, 521 pages :b| illustrations ;c| 25 cm.;

336 a| text2| rdacontent;

337 a| unmediated2| rdamedia;

338 a| volume2| rdacarrier;

490 1 a| Encyclopedia of mathematics and its applications ;v| 109;

504 a| Includes bibliographical references (p. [485]-507) and index.;

505 0 a| Why convex? -- Convex functions on Euclidean spaces -- Finer structure of Euclidean spaces -- Convex functions on Banach spaces -- Duality between smoothness and strict convexity -- Further analytic topics -- Barriers and Legendre functions -- Convex functions and classifications of Banach spaces -- Monotone operators and the Fitzpatrick function -- Further remarks and notes.;

520 8 a| This text explores the various classes and their characteristics, treating convex functions in both Euclidean and Banach spaces.;

650 0 a| Convex functions.=| ^A67567;

650 0 a| Banach spaces.=| ^A53770;

650 0 a| Geometry, Non-Euclidean.=| ^A46754;

655 4 a| Lehrbuch.;

650 07 a| Konvexe Funktion.0| (DE-588c)4139679-0.2| swd;

700 1 a| Vanderwerff, Jon D.=| ^A1082711;

830 0 a| Encyclopedia of mathematics and its applications ;v| v. 109.=| ^A86469;

938 a| Blackwell Book Service UKb| BBUKn| L0838401c| 75.00;

938 a| YBP Library Servicesb| YANKn| 3035619;

938 a| Blackwell Book Serviceb| BBUSn| R9829005c| $130.00;

938 a| Baker and Taylorb| BTCPn| BK0008392849;

938 a| Midwest Library Servicesb| MWSTn| 02312262009;

949 a| QA331.5 .B67 2010h| Joyner48i| 30372013771339o| jjlm;

910 a| PromptCat;

994 a| 92b| ERE;

596 a| 1;

998 a| 2705163;

999 a| QA331.5 .B67 2010w| LCc| 1i| 30372013771339d| 4/5/2013e| 4/9/2012f| 4/5/2013g| 1l| JGESm| JOYNERr| Ys| Yt| JGESBKu| 4/5/2012x| BOOKz| JSTACKSo| .STAFF. jjlm;

Convex functions : constructions, characterizations and counterexamples / Jonathan M. Borwein, Jon D. Vanderwerff.

Author/creator	Borwein, Jonathan M.
Other author	Vanderwerff, Jon D.
Format	Book
Publication Info	Cambridge : Cambridge University Press, 2010.
Description	x, 521 pages : illustrations ; 25 cm.
Subjects	Convex functions. Banach spaces. Geometry, Non-Euclidean.

Series	Encyclopedia of mathematics and its applications ; 109 Encyclopedia of mathematics and its applications ; v. 109. ^A86469
Contents	Why convex? -- Convex functions on Euclidean spaces -- Finer structure of Euclidean spaces -- Convex functions on Banach spaces -- Duality between smoothness and strict convexity -- Further analytic topics -- Barriers and Legendre functions -- Convex functions and classifications of Banach spaces -- Monotone operators and the Fitzpatrick function -- Further remarks and notes.
Summary	This text explores the various classes and their characteristics, treating convex functions in both Euclidean and Banach spaces.
Bibliography note	Includes bibliographical references (p. [485]-507) and index.
Genre/form	Lehrbuch.
LCCN	2010287984
ISBN	9780521850056 (cased)
ISBN	0521850053

Convex functions : constructions, characterizations and counterexamples / Jonathan M. Borwein, Jon D. Vanderwerff.

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