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Radon Integrals: An abstract approach to integration and Riesz representation through function cones: 103 (Progress in Mathematics) - Hardcover
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In topological measure theory, Radon measures are the most important objects. In the context of locally compact spaces, there are two equivalent canonical definitions. As a set function, a Radon measure is an inner compact regular Borel measure, finite on compact sets. As a functional, it is simply a positive linear form, defined on the vector lattice of continuous real-valued functions with compact support. During the last few decades, in particular because of the developments of modem probability theory and mathematical physics, attention has been focussed on measures on general topological spaces which are no longer locally compact, e.g. spaces of continuous functions or Schwartz distributions. For a Radon measure on an arbitrary Hausdorff space, essentially three equivalent definitions have been proposed: As a set function, it was defined by L. Schwartz as an inner compact regular Borel measure which is locally bounded. G. Choquet considered it as a strongly additive right continuous content on the lattice of compact subsets. Following P.A. Meyer, N. Bourbaki defined a Radon measure as a locally uniformly bounded family of compatible positive linear forms, each defined on the vector lattice of continuous functions on some compact subset.
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In topological measure theory, Radon measures are the most important objects. In the context of locally compact spaces, there are two equivalent canonical definitions. As a set function, a Radon measure is an inner compact regular Borel measure, finite on compact sets. As a functional, it is simply a positive linear form, defined on the vector lattice of continuous real-valued functions with compact support. During the last few decades, in particular because of the developments of modem probability theory and mathematical physics, attention has been focussed on measures on general topological spaces which are no longer locally compact, e.g. spaces of continuous functions or Schwartz distributions. For a Radon measure on an arbitrary Hausdorff space, essentially three equivalent definitions have been proposed: As a set function, it was defined by L. Schwartz as an inner compact regular Borel measure which is locally bounded. G. Choquet considered it as a strongly additive right continuous content on the lattice of compact subsets. Following P.A. Meyer, N. Bourbaki defined a Radon measure as a locally uniformly bounded family of compatible positive linear forms, each defined on the vector lattice of continuous functions on some compact subset.
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Radon Integrals. Progress in mathematics 103.
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Hardcover. Ex-library with stamp and library-signature in good condition, some traces of use. 28 ANG 9780817636302 Sprache: Englisch Gewicht in Gramm: 550. Bestandsnummer des Verkäufers 2497566
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Radon Integrals: An Abstract Approach to Integration and Riesz Representation Through Function Cones
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Zustand: Good. Birkhauser, 1992. First printing with full number line; cover very lightly rubbed/bumped; edges very faintly soiled; faint pencil erasures at ffep; binding tight; cover, edges and interior intact and clean, except where noted. hardcover. Good. Bestandsnummer des Verkäufers 603509
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Radon integrals an abstract approach to integration and Riesz representation through function cones Bernd Anger, Claude Portenier. Progress in mathematics 103.
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Boston, Birkhäuser [1992]., 1992
ISBN 10: 0817636307
ISBN 13: 9780817636302
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Radon Integrals: An abstract approach to integration and Riesz representation through function cones (Progress in Mathematics, 103)
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Radon Integrals: An abstract approach to integration and Riesz representation through function cones (Progress in Mathematics, 103)
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Radon Integrals: An abstract approach to integration and Riesz representation through function cones (Progress in Mathematics, 103)
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Radon Integrals
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Buch. Zustand: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -In topological measure theory, Radon measures are the most important objects. In the context of locally compact spaces, there are two equivalent canonical definitions. As a set function, a Radon measure is an inner compact regular Borel measure, finite on compact sets. As a functional, it is simply a positive linear form, defined on the vector lattice of continuous real-valued functions with compact support. During the last few decades, in particular because of the developments of modem probability theory and mathematical physics, attention has been focussed on measures on general topological spaces which are no longer locally compact, e.g. spaces of continuous functions or Schwartz distributions. For a Radon measure on an arbitrary Hausdorff space, essentially three equivalent definitions have been proposed: As a set function, it was defined by L. Schwartz as an inner compact regular Borel measure which is locally bounded. G. Choquet considered it as a strongly additive right continuous content on the lattice of compact subsets. Following P.A. Meyer, N. Bourbaki defined a Radon measure as a locally uniformly bounded family of compatible positive linear forms, each defined on the vector lattice of continuous functions on some compact subset. 344 pp. Englisch. Bestandsnummer des Verkäufers 9780817636302
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Radon Integrals
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Gebunden. Zustand: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. In topological measure theory, Radon measures are the most important objects. In the context of locally compact spaces, there are two equivalent canonical definitions. As a set function, a Radon measure is an inner compact regular Borel measure, finite on c. Bestandsnummer des Verkäufers 5975452
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Radon Integrals: An abstract approach to integration and Riesz representation through function cones
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Radon Integrals
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Birkhäuser Boston, Birkhäuser Boston Feb 1992, 1992
ISBN 10: 0817636307
ISBN 13: 9780817636302
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Buch. Zustand: Neu. Neuware -In topological measure theory, Radon measures are the most important objects. In the context of locally compact spaces, there are two equivalent canonical definitions. As a set function, a Radon measure is an inner compact regular Borel measure, finite on compact sets. As a functional, it is simply a positive linear form, defined on the vector lattice of continuous real-valued functions with compact support. During the last few decades, in particular because of the developments of modem probability theory and mathematical physics, attention has been focussed on measures on general topological spaces which are no longer locally compact, e.g. spaces of continuous functions or Schwartz distributions. For a Radon measure on an arbitrary Hausdorff space, essentially three equivalent definitions have been proposed: As a set function, it was defined by L. Schwartz as an inner compact regular Borel measure which is locally bounded. G. Choquet considered it as a strongly additive right continuous content on the lattice of compact subsets. Following P.A. Meyer, N. Bourbaki defined a Radon measure as a locally uniformly bounded family of compatible positive linear forms, each defined on the vector lattice of continuous functions on some compact subset.Springer Basel AG in Springer Science + Business Media, Heidelberger Platz 3, 14197 Berlin 344 pp. Englisch. Bestandsnummer des Verkäufers 9780817636302
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