9780792331728 - p-adic valued distributions in mathematical physics: 309 (mathematics and its applications, 309) de khrennikov, andrei y. (18 resultados)
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Hardcover. Condición: Good. 0792331729 Good++; Hardcover; 1994, Springer-Verlag Publishing; Former library copy with standard library markings; Very light wear to covers with "straight" edge-corners; Library stamps to endpapers; Text pages clean & unmarked; Good binding with straight spine; Light green covers with title in dark…gray lettering; 284 pages; "p-Adic Valued Distributions in Mathematical Physics (Mathematics and Its Applications)," by Andrei Y. Khrennikov.
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Condición: New. This text is devoted to the study of non-Archimedean - and especially p-adic - mathematical physics. Basic questions about the nature and possible applications of such a theory are investigated. Series: Mathematics and its Applications. Num Pages: 264 pages, biography. BIC Classification: PDE; PH. Category: (P) P…rofessional & Vocational; (UP) Postgraduate, Research & Scholarly. Dimension: 234 x 156 x 17. Weight in Grams: 576. . 1994. Hardback. . . . .
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Condición: New. pp. 284.
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Condición: Befriedigend. Auflage: 1994. 264 Seiten Buch ist durch Druckstellen am Cover stark verlagert (durchgebogen), kleine Lagerspuren am Buch, Inhalt einwandfrei und ungelesen Sprache: Englisch Gewicht in Gramm: 555 23,6 x 16,0 x 2,5 cm, Gebundene Ausgabe.
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Condición: New. This text is devoted to the study of non-Archimedean - and especially p-adic - mathematical physics. Basic questions about the nature and possible applications of such a theory are investigated. Series: Mathematics and its Applications. Num Pages: 264 pages, biography. BIC Classification: PDE; PH. Category: (P) P…rofessional & Vocational; (UP) Postgraduate, Research & Scholarly. Dimension: 234 x 156 x 17. Weight in Grams: 576. . 1994. Hardback. . . . . Books ship from the US and Ireland.
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Buch. Condición: Neu. Druck auf Anfrage Neuware - Printed after ordering - Numbers . , natural, rational, real, complex, p-adic . What do you know about p-adic numbers Probably, you have never used any p-adic (nonrational) number before now. I was in the same situation few years ago. p-adic numbers were considered as an exotic p…art of pure mathematics without any application. I have also used only real and complex numbers in my investigations in functional analysis and its applications to the quantum field theory and I was sure that these number fields can be a basis of every physical model generated by nature. But recently new models of the quantum physics were proposed on the basis of p-adic numbers field Qp. What are p-adic numbers, p-adic analysis, p-adic physics, p-adic probability p-adic numbers were introduced by K. Hensel (1904) in connection with problems of the pure theory of numbers. The construction of Qp is very similar to the construction of (p is a fixed prime number, p = 2,3,5, . ,127, . ). Both these number fields are completions of the field of rational numbers Q. But another valuation 1 . Ip is introduced on Q instead of the usual real valuation 1 . I We get an infinite sequence of non isomorphic completions of Q : Q2, Q3, . , Q127, . , IR = Qoo These fields are the only possibilities to com plete Q according to the famous theorem of Ostrowsky.
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Buch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -Numbers . , natural, rational, real, complex, p-adic . What do you know about p-adic numbers Probably, you have never used any p-adic (nonrational) number before now. I was in the same situation few years ago. p-adic numbers were considere…d as an exotic part of pure mathematics without any application. I have also used only real and complex numbers in my investigations in functional analysis and its applications to the quantum field theory and I was sure that these number fields can be a basis of every physical model generated by nature. But recently new models of the quantum physics were proposed on the basis of p-adic numbers field Qp. What are p-adic numbers, p-adic analysis, p-adic physics, p-adic probability p-adic numbers were introduced by K. Hensel (1904) in connection with problems of the pure theory of numbers. The construction of Qp is very similar to the construction of (p is a fixed prime number, p = 2,3,5, . ,127, . ). Both these number fields are completions of the field of rational numbers Q. But another valuation 1 . Ip is introduced on Q instead of the usual real valuation 1 . I We get an infinite sequence of non isomorphic completions of Q : Q2, Q3, . , Q127, . , IR = Qoo These fields are the only possibilities to com plete Q according to the famous theorem of Ostrowsky. 284 pp. Englisch.
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Gebunden. Condición: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Numbers . , natural, rational, real, complex, p-adic . What do you know about p-adic numbers? Probably, you have never used any p-adic (nonrational) number before now. I was in the same situation few years a…go. p-adic numbers were considered as an exot.
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Condición: New. Print on Demand pp. 284 52:B&W 6.14 x 9.21in or 234 x 156mm (Royal 8vo) Case Laminate on White w/Gloss Lam.
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Condición: New. PRINT ON DEMAND pp. 284.
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Buch. Condición: Neu. This item is printed on demand - Print on Demand Titel. Neuware -Numbers . , natural, rational, real, complex, p-adic . What do you know about p-adic numbers Probably, you have never used any p-adic (nonrational) number before now. I was in the same situation few years ago. p-adic numbers were considered as… an exotic part of pure mathematics without any application. I have also used only real and complex numbers in my investigations in functional analysis and its applications to the quantum field theory and I was sure that these number fields can be a basis of every physical model generated by nature. But recently new models of the quantum physics were proposed on the basis of p-adic numbers field Qp. What are p-adic numbers, p-adic analysis, p-adic physics, p-adic probability p-adic numbers were introduced by K. Hensel (1904) in connection with problems of the pure theory of numbers. The construction of Qp is very similar to the construction of (p is a fixed prime number, p = 2,3,5, . ,127, . ). Both these number fields are completions of the field of rational numbers Q. But another valuation 1 . Ip is introduced on Q instead of the usual real valuation 1 . I We get an infinite sequence of non isomorphic completions of Q : Q2, Q3, . , Q127, . , IR = Qoo These fields are the only possibilities to com plete Q according to the famous theorem of Ostrowsky.Springer-Verlag KG, Sachsenplatz 4-6, 1201 Wien 284 pp. Englisch.
