Clitics in phonology, morphology and syntax / / edited by Birgit Gerlach, Janet Grijzenhout

• Record Nr.: UNINA9910960060203321
• Pubbl/distr/stampa: Amsterdam ; ; Philadelphia, : J. Benjamins, c2000
• ISBN: 9786612163395; 9781282163393; 1282163396; 9789027299192; 9027299196
• Edizione: [1st ed.]
• Descrizione fisica: 1 online resource (455 pages)
• Collana: Linguistik aktuell, , 0166-0829 = Linguistics today ; ; v. 36
• Altri autori (Persone): GerlachBirgit; GrijzenhoutJanet
• Disciplina: 415
• Soggetti: Grammar, Comparative and general - Clitics
• Lingua di pubblicazione: Inglese
• Formato: Materiale a stampa
• Livello bibliografico: Monografia
• Note generali: "This volume grew out of a workshop we organized in 1999 at the meeting of the German Society of Linguistics in Konstanz"--Acknowledgements.
• Nota di bibliografia: Includes bibliographical references and indexes.
• Nota di contenuto: CLITICS IN PHONOLOGY,MORPHOLOGY AND SYNTAX -- Editorial page -- Title page -- LCC page -- Table of Contents -- List of contributors -- Acknowledgements -- Clitics from different perspectives -- The tonal phonology of Yoruba clitics -- Adjective-clitic combinations in the Greek DP -- Free clitics and bound a unitary analysis -- Clitics and coordination in linear structure -- The acquisition of clitics and strong pronouns in Catalan -- The prosodic representation of clitics in Irish -- Positioning Romanian verbal clitics at PF: An Optimality-Theoretic analysis -- Clitic placement in the Romanian verbal complex -- Romanian definite articles are not clitics -- Clitics in the Srpske narodne pjesme -- Verbal clitics in Bulgarian A Paradigm Function approach -- Operator clitics -- Doubling and possession -- Name index -- Subject index -- The Series LINGUISTIK AKTUELL/LINGUISTICS TODAY.
• Sommario/riassunto: This paper explores the conjecture that clitic doubling in languages like Spanish shares some fundamental aspects of the semantics of ; inalienable possession, especially if understood in terms of a syntax of the kind originally advocated by Szabolcsi (1983). A few paradigms are discussed where this correlation would explain otherwise peculiar properties, concerning subtle details in the referentiality of clitic arguments and the aspectual properties of the event where they are taken to participate. In the process, the semantic nature of clitic doubling is shifted from the domain of the obscure or pleonastic to that of integral relations. The paper closes with a syntactic puzzle that the hypothesized correlation poses.

Banach Lattices / / by Peter Meyer-Nieberg

• Record Nr.: UNINA9910962860503321
• Autore: Meyer-Nieberg Peter
• Pubbl/distr/stampa: Berlin, Heidelberg : , : Springer Berlin Heidelberg : , : Imprint : Springer, , 1991
• ISBN: 3-642-76724-9
• Edizione: [1st ed. 1991.]
• Descrizione fisica: 1 online resource (XV, 395 p.)
• Collana: Universitext, , 2191-6675
• Disciplina: 512/.55
• Soggetti: Functions of real variables; Real Functions
• Lingua di pubblicazione: Inglese
• Formato: Materiale a stampa
• Livello bibliografico: Monografia
• Note generali: Bibliographic Level Mode of Issuance: Monograph
• Nota di bibliografia: Includes bibliographical references and index.
• Nota di contenuto: 1 Riesz Spaces -- 1.1 Basic Properties of Riesz Spaces and Banach Lattices -- 1.2 Sublattices, Ideals, and Bands -- 1.3 Regular Operators and Order Bounded Functionals -- 1.4 Duality of Riesz Spaces, the Nakano Theory -- 1.5 Extensions of Positive Operators -- 2 Classical Banach Lattices -- 2.1 C(K)-Spaces and M-Spaces -- 2.2 Complex Riesz Spaces -- 2.3 Disjoint Sequences and Approximately Order Bounded Sets -- 2.4 Order Continuity of the Norm, KB-Spaces and the Fatou Property -- 2.5 Weak Compactness -- 2.6 Banach Function Spaces -- 2.7 Lp-Spaces and Related Results -- 2.8 Cone p-Absolutely Summing Operators and p-Subadditive Norms -- 3 Operators on Riesz Spaces and Banach Lattices -- 3.1 Disjointness Preserving Operators and Orthomorphisms on Riesz Spaces -- 3.2 Operators on L-and M-; Spaces -- 3.3 Kernel Operators -- 3.4 Order Weakly Compact Operators -- 3.5 Weakly Compact Operators -- 3.6 Approximately Order Bounded Operators -- 3.7 Compact Operators and Dunford-Pettis Operators -- 3.8 Tensor Products of Banach Lattices -- 3.9 Vector Measures and Vectorial Integration -- 4 Spectral Theory of Positive Operators -- 4.1 Spectral Properties of Positive Linear Operators -- 4.2 Irreducible Operators -- 4.3 Measures of Non-Compactness -- 4.4 Local Spectral Theory for Positive Operators -- 4.5 Order Spectrum of Regular Operators -- 4.6 Disjointness Preserving Operators and the Zero-Two Law -- 5 Structures in Banach Lattices -- 5.1 Banach Space Properties of Banach Lattices -- 5.2 Banach Lattices with Subspaces Isomorphic to C(?), C(0,l), and L1(0,1) -- 5.3 Grothendieck Spaces -- 5.4 Radon-Nikodym Property in Banach Lattices -- References.
• Sommario/riassunto: This book is mainly concerned with the theory of Banach lattices and with linear operators defined on, or with values in Banach lattices. Moreover we will always consider more general classes of Riesz spaces so long as this does not involve more complicated constructions or proofs. In particular, we will not treat any phenomena which occur only in the non-Banach lattice situation. Riesz spaces, also called vector lattices, K-lineals, are linear lattices which were first considered by F. Riesz, 1. Kantorovic, and H. Freudenthal. Subse­ quently other important contributions came from the Soviet Union (L.V. Kan­ torovic, A.J. Judin, A.G. Pinsker, and B.Z. Vulikh), Japan (H. Nakano, T. Oga­ sawara, and K. Yosida), and the United States (G. Birkhoff, H.F. Bohnenblust, S. Kakutani, and M.l\f. Stone). In the last twenty-five years the theory rapidly increased. Important con­ tributions came from the Dutch school (W.A.J. Luxemburg, A.C. Zaanen) and the Tiibinger school (lI.lI. Schaefer). In the middle seventies the research on this subject was essentially influenced by the books of H.H. Schaefer (1974) and W.A.J. Luxemburg and A.C. Zaanen (1971). More recently other impor­ tant books concerning this subject appeared, A.C. Zaanen (1983), H.U. Schwarz (1984), and C.D. Aliprantis and O. Burkinshaw (1985).