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Titlebook: Geometry of Quantum Theory; Second Edition V. S. Varadarajan Book 1968Latest edition Springer Science+Business Media New York 1968 Identity

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发表于 2025-3-21 16:10:10 | 显示全部楼层 |阅读模式
书目名称Geometry of Quantum Theory
副标题Second Edition
编辑V. S. Varadarajan
视频video
图书封面Titlebook: Geometry of Quantum Theory; Second Edition V. S. Varadarajan Book 1968Latest edition Springer Science+Business Media New York 1968 Identity
描述It was about four years ago that Springer-Verlag suggested that a revised edition in a single volume of my two-volume work may be worthwhile. I agreed enthusiastically but the project was delayed for many reasons, one of the most important of which was that I did not have at that time any clear idea as to how the revision was to be carried out. Eventually I decided to leave intact most ofthe original material, but make the current edition a little more up-to-date by adding, in the form of notes to the individual chapters, some recent references and occasional brief discussions of topics not treated in the original text. The only substantive change from the earlier work is in the treatment of projective geometry; Chapters II through V of the original Volume I have been condensed and streamlined into a single Chapter II. I wish to express my deep gratitude to Donald Babbitt for his generous advice that helped me in organizing this revision, and to Springer-Verlag for their patience and understanding that went beyond what one has a right to expect from a publisher. I suppose an author‘s feelings are always mixed when one of his books that is comparatively old is brought out once again
出版日期Book 1968Latest edition
关键词Identity; algebra; geometry; mathematics; quantum field theory; quantum mechanics; theorem; variable
版次2
doihttps://doi.org/10.1007/978-0-387-49386-2
isbn_softcover978-0-387-49385-5
isbn_ebook978-0-387-49386-2
copyrightSpringer Science+Business Media New York 1968
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发表于 2025-3-21 21:16:16 | 显示全部楼层
Projective Geometries,ments associated with an atomic system cannot be expected to possess the distributivity properties characteristic of the Boolean algebras associated with classical systems. The simplest and most interesting of the mathematical structures that model such systems are the projective geometries, namely,
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Logics Associated with Hilbert Spaces,y, such as a discussion of simple quantum mechanical systems, leads to problems of a more technical nature. These problems are, however, difficult to answer in the context of abstract logics, and therefore, in dealing with them, it becomes necessary to restrict the class of logics under consideratio
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Systems of Imprimitivity,e. These problems were first solved by Frobenius for the case of finite groups. For infinite groups’ their study is more recent. Their first appearance seems to be in a series of examples constructed by Murray and von Neumann [1], [2] in their theory of rings of operators. Anticipating terminology,
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Relativistic Free Particles,up to the contrary was one of the cornerstones of Einstein’s great critique of space and time. The analysis of Einstein and Lorentz of the empirical and mathematical nature of the physical phenomena established that only ., as a four-dimensional manifold, has an invariant physical significance, and
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Methodenorientierte Entwicklung von CSCWments associated with an atomic system cannot be expected to possess the distributivity properties characteristic of the Boolean algebras associated with classical systems. The simplest and most interesting of the mathematical structures that model such systems are the projective geometries, namely,
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