Titlebook: Optimal Domain and Integral Extension of Operators; Acting in Function S Susumu Okada,Werner J. Ricker,Enrique A. Sánchez P Book 2008 Birkh

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s knowledge, collected and recorded by lexicographers for human readers, is not presented in a manner for .s to be used directly for NLP tasks. What is badly needed are machine . dictionaries (.s): .s transformed into a format usable for .. This paper discusses three different but related large-scal

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s knowledge, collected and recorded by lexicographers for human readers, is not presented in a manner for .s to be used directly for NLP tasks. What is badly needed are machine . dictionaries (.s): .s transformed into a format usable for .. This paper discusses three different but related large-scal

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Cacophonous

Quasi-Banach Function Spaces,for quasi-Banach lattices we refer to [82, pp. 1116-1119] and the references therein. In the past 20 years or so, the subclass of quasi-Banach . spaces has become relevant to various areas of analysis and operator theory; see, for example, [29], [30], [32], [50], [59], [61], [87], [126], [152] and t

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Vector Measures and Integration Operators, techniques and as a structural approach in general. Ever since the fundamental monographs [42], [86] appeared some 30 years ago, there has been an ever growing literature on this topic. The first aim of this chapter is to collect together those aspects of the existing theory that are relevant to ou

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Optimal Domains and Integral Extensions,ctice, we began with a vector measure ? and ended up with operators defined on the spaces L.(.) and L./.(.). In this chapter we reverse this line of development in a certain sense. Namely, we begin with an operator T : X(.) → E, defined on some σ-order continuous q-B.f.s. X(.) and taking values in a

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