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Linear Transformations N Dimensional Vector Space by Hamburger (6 results)
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Linear Transformations in n-dimensional vector space. An Introduction to the Theory of Hilbert Space;
Published by Cambridge at the University Press, 1951
Language: English
Seller: books4less (Versandantiquariat Petra Gros GmbH & Co. KG), Welling, Germany
Seller rating 5 out of 5 stars
£ 11.64
Convert currency£ 6.94 shipping from Germany to United KingdomQuantity: 1 available
Add to basketgebundene Ausgabe. Condition: Gut. 195 Seiten; Das Buch befindet sich in einem ordentlich erhaltenen Zustand. Einige handschriftliche Vermerke im Text. Leichte altersbedingte Anbräunung des Papiers. Originalschutzumschlag vorhanden, jedoch beschädigt (kleinere Einrisse im Randbereich). In ENGLISCHER Sprache. Sprache: Englisch Gewicht in Gramm: 360.
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Linear transformations in n-dimensional vector space: An introduction to the theory of Hilbert space
Published by Cambridge University Press
£ 15.47
Convert currency£ 2.23 shipping from U.S.A. to United KingdomQuantity: 1 available
Add to basketCondition: Very Good. 1951. Hardcover. Clean copy in original cloth covers with gilt title to spine. Covers showing light shelf wear. No dust wrapper. Remains a very good copy. . . . . Books ship from the US and Ireland.
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Linear transformations in n-dimensional vector space: An introduction to the theory of Hilbert space
Published by Cambridge University Press, 1951
Seller: Kennys Bookshop and Art Galleries Ltd., Galway, GY, Ireland
Seller rating 5 out of 5 stars
£ 19.36
Convert currency£ 2.62 shipping from Ireland to United KingdomQuantity: 1 available
Add to basketCondition: Very Good. 1951. Hardcover. Clean copy in original cloth covers with gilt title to spine. Covers showing light shelf wear. No dust wrapper. Remains a very good copy. . . . .
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Linear transformations in n-dimensional vector space: an introduction to the theory of hilbert space
Published by Cambridge University Press, 1956
£ 17.97
Convert currency£ 17.45 shipping from Spain to United KingdomQuantity: 1 available
Add to basketEn inglés. Tela. 193 páginas.
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Linear Transformations in n-dimensional Vector Space: an Introduction to the Theory of Hilbert Space.
Published by Cambridge: University Press, 1951, 1951
£ 26.77
Convert currency£ 21.54 shipping from U.S.A. to United KingdomQuantity: 1 available
Add to basketHamburger, Hans L. / Grimshaw, Margaret Eleanor. Linear Transformations in n-dimensional Vector Space: an Introduction to the Theory of Hilbert Space. Cambridge: University Press, 1951, vii, 195pp., very good blue cloth, but spine titles faded. At the time Hamburger was perhaps teaching mathematics in Ankara (sudoc).
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Linear transformations in n-dimensional vector space; an introduction to the theory of Hilbert space, by H.L. Hamburger and M.E. Grimshaw
Published by University Press, Cambridge [Eng.], 1951
Seller: J. Lawton, Booksellers, Readville, MA, U.S.A.
Association Member: IOBA
Seller rating 3 out of 5 stars
£ 19.12
Convert currency£ 31.94 shipping from U.S.A. to United KingdomQuantity: 1 available
Add to basketHardcover. Condition: Good condition. vii, 195 p. 23 cm. Linear Transformations in n-Dimensional Vector Space introduces readers to the theoretical framework of Hilbert spaces, which are central to many areas of mathematics and physics, particularly quantum mechanics. The treatment of Hilbert spaces in this book likely emphasizes their properties, structure, and applications, making it an important resource for mathematicians and physicists in the mid-20th century as the theory of Hilbert spaces was still being developed and refined.The book focuses on linear transformations in finite-dimensional vector spaces, a fundamental concept in linear algebra. The understanding of these transformations serves as a stepping stone to more abstract concepts like operators on infinite-dimensional spaces, which are central to the theory of Hilbert spaces.The theory of Hilbert spaces is indispensable in many fields, such as quantum mechanics, signal processing, and functional analysis. This book serves as a bridge between linear algebra and the more abstract and general concepts in functional analysis, which were being actively developed during the early 20th century.
