LEADER 02409nam 2200409 450 001 9910476782803321 005 20230511232328.0 035 $a(CKB)5470000000566684 035 $a(NjHacI)995470000000566684 035 $a(EXLCZ)995470000000566684 100 $a20230511d2009 uy 0 101 0 $aeng 135 $aur||||||||||| 181 $ctxt$2rdacontent 182 $cc$2rdamedia 183 $acr$2rdacarrier 200 12$aA companion to Andrei Platonov's The foundation pit /$fThomas Seifrid 210 1$aBoston :$cAcademic Studies Press,$d[2009] 210 4$d©2009 215 $a1 online resource (195 pages) $cillustrations 225 1 $aStudies in Russian and Slavic literatures, cultures and history 311 $a1-61811-937-0 320 $aIncludes bibliographical references (pages 182-185) and index. 327 $aCHAPTER ONE. Platonov's Life -- CHAPTER TWO. Intellectual Influences on Platonov -- CHAPTER THREE. The Literary Context of The Foundation Pit -- CHAPTER FOUR. The Political Context of The Foundation Pit -- CHAPTER FIVE. The Foundation Pit Itself -- Index. 330 $aWritten at the height of Stalin's first "five-year plan" for the industrialization of Soviet Russia and the parallel campaign to collectivize Soviet agriculture, Andrei Platonov's The Foundation Pit registers a dissonant mixture of utopian longings and despair. Furthermore, it provides essential background to Platonov's parody of the mainstream Soviet "production" novel, which is widely recognized as one of the masterpieces of twentieth-century Russian prose. In addition to an overview of the work's key themes, it discusses their place within Platonov's oeuvre as a whole, his troubled relations with literary officialdom, the work's ideological and political background, and key critical responses since the work's first publication in the West in 1973. 410 0$aStudies in Russian and Slavic literatures, cultures and history. 517 $aCompanion to Andrei Platonov's "The Foundation Pit" 606 $aPolitics and literature$zSoviet Union$xHistory$y20th century 615 0$aPolitics and literature$xHistory 676 $a891.7342 700 $aSeifrid$b Thomas$0991581 801 0$bNjHacI 801 1$bNjHacl 906 $aBOOK 912 $a9910476782803321 996 $aA companion to Andrei Platonov's The foundation pit$93362845 997 $aUNINA LEADER 01082nam a22002891i 4500 001 991001993609707536 005 20030404160039.0 008 030925s1964 it |||||||||||||||||ita 035 $ab12226816-39ule_inst 035 $aARCHE-027445$9ExL 040 $aBiblioteca Interfacoltà$bita$cA.t.i. Arché s.c.r.l. Pandora Sicilia s.r.l. 082 04$a230.092 245 03$aIl pensiero di San Paolo /$ctesti scelti e presentati da Jacques Maritain ; traduzione di Teresio Marchi ; presentazione di Piero Viotto 260 $aTorino :$bBorla,$c1964 300 $a200 p. ;$c21 cm 440 3$aLe idee e la vita 650 4$aPaolo (Santo) 700 1 $aMaritain, Jacques 700 1 $aMarchi, Teresio 700 1 $aViotto, Piero 765 0 $tpensée de Saint Paul 907 $a.b12226816$b02-04-14$c08-10-03 912 $a991001993609707536 945 $aLE002 Fil. VII F 26$g1$i2002000066411$lle002$o-$pE0.00$q-$rl$s- $t0$u0$v0$w0$x0$y.i12609092$z08-10-03 996 $aPensiero di San Paolo$9156193 997 $aUNISALENTO 998 $ale002$b08-10-03$cm$da $e-$fita$git $h3$i1 LEADER 06752nam 22005175 450 001 9910755080803321 005 20251009095801.0 010 $a3-031-41602-3 024 7 $a10.1007/978-3-031-41602-6 035 $a(MiAaPQ)EBC30832481 035 $a(Au-PeEL)EBL30832481 035 $a(DE-He213)978-3-031-41602-6 035 $a(PPN)272916870 035 $a(CKB)28572705500041 035 $a(EXLCZ)9928572705500041 100 $a20231028d2023 u| 0 101 0 $aeng 135 $aurcnu|||||||| 181 $ctxt$2rdacontent 182 $cc$2rdamedia 183 $acr$2rdacarrier 200 10$aFunction Spaces and Operators between them /$fby José Bonet, David Jornet, Pablo Sevilla-Peris 205 $a1st ed. 2023. 210 1$aCham :$cSpringer Nature Switzerland :$cImprint: Springer,$d2023. 215 $a1 online resource (279 pages) 225 1 $aRSME Springer Series,$x2509-8896 ;$v11 311 08$aPrint version: Bonet, José Function Spaces and Operators Between Them Cham : Springer,c2023 9783031416019 327 $aIntro -- Preface -- Contents -- List of Symbols -- 1 Convergence of Sequences of Functions -- 1.1 Preliminaries and Notation -- 1.2 Pointwise and Uniform Convergence -- 1.3 Series of Functions -- 1.3.1 Power Series in the Complex Plane -- 1.3.2 Fourier Series -- 1.3.2.1 Dirichlet Kernel -- 1.3.2.2 Cesàro Means: Féjer Kernel -- 1.3.2.3 Poisson Kernel -- 1.3.3 Dirichlet Series -- 1.4 Exercises -- References -- 2 Locally Convex Spaces -- 2.1 Topological Preliminaries -- 2.1.1 Basic Definitions -- 2.1.2 Metric and Normed Spaces -- 2.2 Seminorms -- 2.2.1 Locally Convex Topology -- 2.2.2 Continuity -- 2.2.3 Metrizable Locally Convex Spaces -- 2.3 The Dual of a Locally Convex Space -- 2.4 Examples of Spaces -- 2.4.1 Space of Continuous Functions -- 2.4.2 Köthe Echelon Spaces -- 2.5 Normable Spaces -- 2.6 Two Theorems on Spaces of Continuous Functions -- 2.6.1 Stone-Weierstraß Theorem -- 2.6.2 Ascoli Theorem -- 2.7 A Short Introduction to Hilbert Spaces -- 2.8 Exercises -- References -- 3 Duality and Linear Operators -- 3.1 Hyperplanes -- 3.2 The Hahn-Banach Theorem -- 3.2.1 Analytic Version -- 3.2.2 Separation Theorems -- 3.2.3 Finite Dimensional Locally Convex Spaces -- 3.2.4 Banach Limits -- 3.3 Weak Topologies -- 3.4 The Bipolar Theorem -- 3.5 The Mackey-Arens Theorem -- 3.6 The Banach-Steinhaus Theorem -- 3.7 The Banach-Schauder Theorem -- 3.8 Topologies on the Space of Continuous Linear Mappings -- 3.9 Transpose of an Operator -- 3.10 Exercises -- References -- 4 Spaces of Holomorphic and Differentiable Functions and Operators Between Them -- 4.1 Space of Holomorphic Functions -- 4.1.1 Locally Convex Structure -- 4.1.2 Representation as a Sequence Space -- 4.1.3 Montel Theorem -- 4.1.4 Dual of the Space of Entire Functions -- 4.2 Spaces of Differentiable Functions -- 4.3 Some Operators on Spaces of Functions -- 4.4 Exercises -- References. 327 $a5 Transitive and Mean Ergodic Operators -- 5.1 Transitive Operators -- 5.2 Mean Ergodic Operators -- 5.3 Examples -- 5.3.1 The Backward Shift -- 5.3.2 Composition Operators -- 5.3.3 Multiplication and Integration Operators -- 5.3.4 Differential Operators -- 5.4 Exercises -- References -- 6 Schwartz Distributions and Linear Partial Differential Operators -- 6.1 Test Functions and Distributions -- 6.1.1 Definition and Examples -- 6.1.2 Differentiation of Distributions -- 6.1.3 Multiplication of a Distribution by a C?-Function -- 6.1.4 Support of a Distribution and Distributions with Compact Support -- 6.2 The Space of Rapidly Decreasing Functions -- 6.3 Fourier Transform on S( RN) -- 6.4 Tempered Distributions and the Fourier Transform -- 6.5 Linear Partial Differential Operators -- 6.5.1 Fundamental Solutions. The Malgrange-Ehrenpreis Theorem -- 6.5.2 Solutions of Linear PDEs -- 6.6 Exercises -- References -- References -- Index. 330 $aThe aim of this work is to present, in a unified and reasonably self-contained way, certain aspects of functional analysis which are needed to treat function spaces whose topology is not derived from a single norm, their topological duals and operators between those spaces. We treat spaces of continuous, analytic and smooth functions as well as sequence spaces. Operators of differentiation, integration, composition, multiplication and partial differential operators between those spaces are studied. A brief introduction to Laurent Schwartz?s theory of distributions and to Lars Hörmander?s approach to linear partial differential operators is presented. The novelty of our approach lies mainly on two facts. First of all, we show all these topics together in an accessible way, stressing the connection between them. Second, we keep it always at a level that is accessible to beginners and young researchers. Moreover, parts of the book might be of interest for researchers in functional analysis and operator theory. Our aim is not to build and describe a whole, complete theory, but to serve as an introduction to some aspects that we believe are interesting. We wish to guide any reader that wishes to enter in some of these topics in their first steps. Our hope is that they learn interesting aspects of functional analysis and become interested to broaden their knowledge about function and sequence spaces and operators between them. The text is addressed to students at a master level, or even undergraduate at the last semesters, since only knowledge on real and complex analysis is assumed. We have intended to be as self-contained as possible, and wherever an external citation is needed, we try to be as precise as we can. Our aim is to be an introduction to topics in, or connected with, different aspects of functional analysis. Many of them are in some sense classical, but we tried to show a unified direct approach; some others are new. This is why parts of these lectures might be of some interest even for researchers in related areas of functional analysis or operator theory. There is a full chapter about transitive and mean ergodic operators on locally convex spaces. This material is new in book form. It is a novel approach and can be of interest for researchers in the area. 410 0$aRSME Springer Series,$x2509-8896 ;$v11 606 $aFunctional analysis 606 $aFunctional Analysis 615 0$aFunctional analysis. 615 14$aFunctional Analysis. 676 $a515.73 700 $aBonet$b Jose?$00 701 $aJornet$b David$01435965 701 $aSevilla-Peris$b Pablo$01435966 801 0$bMiAaPQ 801 1$bMiAaPQ 801 2$bMiAaPQ 906 $aBOOK 912 $a9910755080803321 996 $aFunction Spaces and Operators between them$93594008 997 $aUNINA