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Titlebook: Lie Algebras and Applications; Francesco Iachello Textbook 2015Latest edition Springer-Verlag Berlin Heidelberg 2015 Bosonic and fermionic

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書目名稱Lie Algebras and Applications
編輯Francesco Iachello
視頻videohttp://file.papertrans.cn/586/585681/585681.mp4
概述Concise and self-contained primer.Includes many worked examples.Written by one of the leading experts in the field
叢書名稱Lecture Notes in Physics
圖書封面Titlebook: Lie Algebras and Applications;  Francesco Iachello Textbook 2015Latest edition Springer-Verlag Berlin Heidelberg 2015 Bosonic and fermionic
描述.This course-based primer provides an introduction to Lie algebras and some of their applications to the spectroscopy of molecules, atoms, nuclei and hadrons. In the first part, it concisely presents the basic concepts of Lie algebras, their representations and their invariants. The second part includes a description of how Lie algebras are used in practice in the treatment of bosonic and fermionic systems. Physical applications considered include rotations and vibrations of molecules (vibron model), collective modes in nuclei (interacting boson model), the atomic shell model, the nuclear shell model, and the quark model of hadrons. One of the key concepts in the application of Lie algebraic methods in physics, that of spectrum generating algebras and their associated dynamic symmetries, is also discussed. The book highlights a number of examples that help to illustrate the abstract algebraic definitions and includes a summary of many formulas of practical interest, such as the eigenvalues of Casimir operators, and the dimensions of the representations of all classical Lie algebras..For this new edition, the text has been carefully revised and expanded; in particular, a new chapter
出版日期Textbook 2015Latest edition
關鍵詞Bosonic and fermionic realizations and representations; Casimir operators; Deformed and contracted alg
版次2
doihttps://doi.org/10.1007/978-3-662-44494-8
isbn_softcover978-3-662-44493-1
isbn_ebook978-3-662-44494-8Series ISSN 0075-8450 Series E-ISSN 1616-6361
issn_series 0075-8450
copyrightSpringer-Verlag Berlin Heidelberg 2015
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Basic Concepts,The key notion in the definition of Lie algebras in physics is that of the commutator (or bracket), denoted by [,]. The commutator of . and . is defined as. It satisfies the relations . The operation . is in general neither commutative nor associative.
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Lie Groups,A set of elements ., ., ., ., forms a group . if it satisfies the following axioms:
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Lie Algebras and Lie Groups,The relationship between Lie algebras and Lie groups is of great importance. Let the Lie algebra be . and the corresponding Lie group .. The relation is . where the ..’s are the parameters of the group and the sum goes over the order of the group.
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Homogeneous and Symmetric Spaces (Coset Spaces),Consider an algebra . with elements ..(. = 1, ., .), . ? .., and its associated group . obtained from . by exponentiation (.), ., where .. are the parameters of the group.
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