A uglanov (8 Ergebnisse)
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Zustand: new. Pages: 224 Language: Russian. Sbornik rannikh proizvedenij Andreja Uglanova, napisannykh im esche v nachale 1980-kh godov, ne imeet nikakogo otnoshenija ni k publitsistike, ni uzh tem bolee k sotsialisticheskomu realizmu. Eto skoree impressionizm ot literatury. Podobno Klodu Mone, vyplesnuvshemu na kholst svoe vpec…hatlenie ot voskhoda solntsa, Uglanov pishet svoi pastorali, no slovom, a ne kistju. Zabirajas pri etom v glubinnye chaschi dushi, starajas ponjat, kto ili chto mozhet zatronut ee struny, chto by rodilas ta ili inaja melodija. 9785990575646.
Integration on Infinite-Dimensional Surfaces and Its Applications (Mathematics and Its Applications)
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Integration on Infinite-Dimensional Surfaces and Its Applications (Mathematics and Its Applications)
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Paperback. Zustand: Brand New. 272 pages. 9.00x6.00x0.64 inches. In Stock.
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Taschenbuch. Zustand: Neu. Integration on Infinite-Dimensional Surfaces and Its Applications | A. Uglanov | Taschenbuch | ix | Englisch | 2010 | Springer | EAN 9789048153848 | Verantwortliche Person für die EU: Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg, juergen[dot]hartmann[at]springer[dot]com | Anbieter: preigu.
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Zustand: New. This text presents the theory of integration over surfaces in abstract topological vector space. Applications of the theory in different fields, such as infinite dimensional distributions and differential equations are treated in detail. Series: Mathematics and its Applications. Num Pages: 272 pages, biography. BIC… Classification: PBKF. Category: (P) Professional & Vocational; (UP) Postgraduate, Research & Scholarly. Dimension: 234 x 156 x 17. Weight in Grams: 586. . 2000. Hardback. . . . . Books ship from the US and Ireland.
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Taschenbuch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - It seems hard to believe, but mathematicians were not interested in integration problems on infinite-dimensional nonlinear structures up to 70s of our century. At least the author is not aware of any publication concerning this theme, although as ear…ly as 1967 L. Gross mentioned that the analysis on infinite dimensional manifolds is a field of research with rather rich opportunities in his classical work [2. This prediction was brilliantly confirmed afterwards, but we shall return to this later on. In those days the integration theory in infinite dimensional linear spaces was essentially developed in the heuristic works of RP. Feynman [1], I. M. Gelfand, A. M. Yaglom [1]). The articles of J. Eells [1], J. Eells and K. D. Elworthy [1], H. -H. Kuo [1], V. Goodman [1], where the contraction of a Gaussian measure on a hypersurface, in particular, was built and the divergence theorem (the Gauss-Ostrogradskii formula) was proved, appeared only in the beginning of the 70s. In this case a Gaussian specificity was essential and it was even pointed out in a later monograph of H. -H. Kuo [3] that the surface measure for the non-Gaussian case construction problem is not simple and has not yet been solved. A. V. Skorokhod [1] and the author [6,10] offered different approaches to such a construction. Some other approaches were offered later by Yu. L. Daletskii and B. D. Maryanin [1], O. G. Smolyanov [6], N. V.
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Buch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - It seems hard to believe, but mathematicians were not interested in integration problems on infinite-dimensional nonlinear structures up to 70s of our century. At least the author is not aware of any publication concerning this theme, although as early as 1…967 L. Gross mentioned that the analysis on infinite dimensional manifolds is a field of research with rather rich opportunities in his classical work [2. This prediction was brilliantly confirmed afterwards, but we shall return to this later on. In those days the integration theory in infinite dimensional linear spaces was essentially developed in the heuristic works of RP. Feynman [1], I. M. Gelfand, A. M. Yaglom [1]). The articles of J. Eells [1], J. Eells and K. D. Elworthy [1], H. -H. Kuo [1], V. Goodman [1], where the contraction of a Gaussian measure on a hypersurface, in particular, was built and the divergence theorem (the Gauss-Ostrogradskii formula) was proved, appeared only in the beginning of the 70s. In this case a Gaussian specificity was essential and it was even pointed out in a later monograph of H. -H. Kuo [3] that the surface measure for the non-Gaussian case construction problem is not simple and has not yet been solved. A. V. Skorokhod [1] and the author [6,10] offered different approaches to such a construction. Some other approaches were offered later by Yu. L. Daletskii and B. D. Maryanin [1], O. G. Smolyanov [6], N. V.
