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H.SOBA0000079907060980Pallottino, MassimoA600200025375070Kezich, GiovanniSOBA00021514070ITUNISOB20210707RICAUNISOBUNISOBFondo|Craveri171533SOBE00067128M 102 Monografia moderna SBNMFondo|Craveri000569SI17153320191017CraveridonoNmenleUNISOBUNISOB20210707103212.020210707103320.0menlePer le modalità di consultazione vedi home page della Biblioteca link FondiEtruscan places1482987UNISOB00864cam0 2200265 450 E60020002853620210901111010.020070723dS.D. |||||ita|0103 baengUSWinter's TalesIsak DinesenNew YorkEditions for the Armed Services Inc.s.d.382 p.10 cm.Published by arrangement with Random House, Inc.,New YorkDinesen, IsakA600200042843070438920Blixen, KarenAF00014303070ITUNISOB20210901RICAUNISOBUNISOB82097253E600200028536M 102 Monografia moderna SBNM820002707Si97253catenacciUNISOBUNISOB20070723140918.020150608112047.0AlfanoWinter's tales51041UNISOB01009nam a22002771i 450099100141648970753620021230074544.0021230s1986 it a||||||||||||||||ita 8835077265b1214406x-39ule_instARCHE-023386ExLDip.to Filologia Ling. e Lett.itaA.t.i. Arché s.c.r.l. Pandora Sicilia s.r.l.070Pesce, Alberto450745Tuttogiornale /Alberto Pesce, Anna MassentiBrescia :La scuola,1986175 p. :ill. ;24 cmMedialibriGiornaliMassenti, Annaauthorhttp://id.loc.gov/vocabulary/relators/aut736853.b1214406x02-04-1401-04-03991001416489707536LE008 LLI.S M IV 3312008000291365le008-E0.00-l- 00000.i1247035101-04-03Tuttogiornale1457980UNISALENTOle00801-04-03ma -itait 0101411nam a2200361 i 450099100103185970753620020507181955.0000323s1992 de ||| | eng 3540558489b10791619-39ule_instLE01306006ExLDip.to Matematicaeng519.2AMS 31C25AMS 60J40AMS 60J45QA274.2.R63Ma, Zhi-ming59655Introduction to the theory of (non-symmetric) Dirichlet forms /Zhi-Ming Ma, Michael RocknerBerlin ; New York :Springer-Verlag,c1992209 p. ;24 cm.UniversitextIncludes bibliographical references (p. [195]-204) and indexDirichlet formsMarkov processesRockner, Michaelauthorhttp://id.loc.gov/vocabulary/relators/aut59656.b1079161923-02-1728-06-02991001031859707536LE013 31C MAZ11 C.1 (1992)12013000119427le013-E0.00-l- 07270.i1089220528-06-02LE013 31C MAZ11 C.2 (1992)22013000132730le013-E0.00-l- 01110.i1089221728-06-02Introduction to the theory of (non-symmetric) Dirichlet forms1455699UNISALENTOle01301-01-00ma -engde 0206936nam 2201513 a 450 991078973710332120200520144314.01-283-37995-397866133799551-4008-4269-710.1515/9781400842698(CKB)2670000000133884(EBL)827806(OCoLC)769343169(SSID)ssj0000575876(PQKBManifestationID)11396459(PQKBTitleCode)TC0000575876(PQKBWorkID)10553953(PQKB)11008932(StDuBDS)EDZ0001756336(DE-B1597)447361(OCoLC)979582934(DE-B1597)9781400842698(Au-PeEL)EBL827806(CaPaEBR)ebr10521870(CaONFJC)MIL337995(PPN)199244979(MiAaPQ)EBC827806(PPN)187959625(EXLCZ)99267000000013388420111017d2012 uy 0engur|n|---|||||txtccrFréchet differentiability of Lipschitz functions and porous sets in Banach spaces[electronic resource] /Joram Lindenstrauss, David Preiss, Jaroslav TiserCourse BookPrinceton Princeton University Press20121 online resource (436 p.)Annals of mathematics studies ;no. 179Description based upon print version of record.0-691-15355-8 0-691-15356-6 Includes bibliographical references and indexes. Frontmatter -- Contents -- Chapter One: Introduction -- Chapter Two: Gâteaux differentiability of Lipschitz functions -- Chapter Three: Smoothness, convexity, porosity, and separable determination -- Chapter Four: ε-Fréchet differentiability -- Chapter Five: Γ-null and Γn-null sets -- Chapter Six: Férchet differentiability except for Γ-null sets -- Chapter Seven: Variational principles -- Chapter Eight: Smoothness and asymptotic smoothness -- Chapter Nine: Preliminaries to main results -- Chapter Ten: Porosity, Γn- and Γ-null sets -- Chapter Eleven: Porosity and ε-Fréchet differentiability -- Chapter Twelve: Fréchet differentiability of real-valued functions -- Chapter Thirteen: Fréchet differentiability of vector-valued functions -- Chapter Fourteen: Unavoidable porous sets and nondifferentiable maps -- Chapter Fifteen: Asymptotic Fréchet differentiability -- Chapter Sixteen: Differentiability of Lipschitz maps on Hilbert spaces -- Bibliography -- Index -- Index of NotationThis book makes a significant inroad into the unexpectedly difficult question of existence of Fréchet derivatives of Lipschitz maps of Banach spaces into higher dimensional spaces. Because the question turns out to be closely related to porous sets in Banach spaces, it provides a bridge between descriptive set theory and the classical topic of existence of derivatives of vector-valued Lipschitz functions. The topic is relevant to classical analysis and descriptive set theory on Banach spaces. The book opens several new research directions in this area of geometric nonlinear functional analysis. The new methods developed here include a game approach to perturbational variational principles that is of independent interest. Detailed explanation of the underlying ideas and motivation behind the proofs of the new results on Fréchet differentiability of vector-valued functions should make these arguments accessible to a wider audience. The most important special case of the differentiability results, that Lipschitz mappings from a Hilbert space into the plane have points of Fréchet differentiability, is given its own chapter with a proof that is independent of much of the work done to prove more general results. The book raises several open questions concerning its two main topics.Annals of mathematics studies ;no. 179.Banach spacesCalculus of variationsFunctional analysisAsplund space.Banach space.Borel sets.Euclidean space.Frechet differentiability.Fréchet derivative.Fréchet differentiability.Fréchet smooth norm.Gâteaux derivative.Gâteaux differentiability.Hilbert space.Lipschitz function.Lipschitz map.Radon-Nikodým property.asymptotic uniform smoothness.asymptotically smooth norm.asymptotically smooth space.bump.completeness.cone-monotone function.convex function.deformation.derivative.descriptive set theory.flat surface.higher dimensional space.infinite dimensional space.irregular behavior.irregularity point.linear operators.low Borel classes.lower semicontinuity.mean value estimate.modulus.multidimensional mean value.nonlinear functional analysis.nonseparable space.null sets.perturbation function.perturbation game.perturbation.porosity.porous sets.regular behavior.regular differentiability.regularity parameter.renorming.separable determination.separable dual.separable space.slice.smooth bump.subspace.tensor products.three-dimensional space.two-dimensional space.two-player game.variational principle.variational principles.Γ-null sets.ε-Fréchet derivative.ε-Fréchet differentiability.σ-porous sets.Banach spaces.Calculus of variations.Functional analysis.515/.88SI 830rvkLindenstrauss Joram1936-41187Preiss David515729Tišer Jaroslav1957-515783MiAaPQMiAaPQMiAaPQBOOK9910789737103321Fréchet differentiability of Lipschitz functions and porous sets in Banach spaces854568UNINA