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Titlebook: C0-Groups, Commutator Methods and Spectral Theory of N-Body Hamiltonians; Werner O. Amrein,Anne Boutet Monvel,Vladimir Georg Book 1996 Bir

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書(shū)目名稱C0-Groups, Commutator Methods and Spectral Theory of N-Body Hamiltonians
編輯Werner O. Amrein,Anne Boutet Monvel,Vladimir Georg
視頻videohttp://file.papertrans.cn/221/220001/220001.mp4
叢書(shū)名稱Progress in Mathematics
圖書(shū)封面Titlebook: C0-Groups, Commutator Methods and Spectral Theory of N-Body Hamiltonians;  Werner O. Amrein,Anne Boutet Monvel,Vladimir Georg Book 1996 Bir
描述The relevance of commutator methods in spectral and scattering theory has been known for a long time, and numerous interesting results have been ob- tained by such methods. The reader may find a description and references in the books by Putnam [Pu], Reed-Simon [RS] and Baumgartel-Wollenberg [BW] for example. A new point of view emerged around 1979 with the work of E. Mourre in which the method of locally conjugate operators was introduced. His idea proved to be remarkably fruitful in establishing detailed spectral properties of N-body Hamiltonians. A problem that was considered extremely difficult be- fore that time, the proof of the absence of a singularly continuous spectrum for such operators, was then solved in a rather straightforward manner (by E. Mourre himself for N = 3 and by P. Perry, 1. Sigal and B. Simon for general N). The Mourre estimate, which is the main input of the method, also has consequences concerning the behaviour of N-body systems at large times. A deeper study of such propagation properties allowed 1. Sigal and A. Soffer in 1985 to prove existence and completeness of wave operators for N-body systems with short range interactions without implicit condition
出版日期Book 1996
關(guān)鍵詞PDE; algebra; calculus; functional analysis; quantum mechanics
版次1
doihttps://doi.org/10.1007/978-3-0348-7762-6
isbn_ebook978-3-0348-7762-6Series ISSN 0743-1643 Series E-ISSN 2296-505X
issn_series 0743-1643
copyrightBirkh?user Verlag 1996
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Karl-Heinz Hoffmann,Gabriele WittersteinThe purpose of this chapter is to explain how quantum-mechanical .-body systems (. ≥ 2) fit into the geometric framework presented in this text. Section 10.1 is concerned with the appropriate semilattice of subspaces and Section 10.2 with the associated .-body Hamiltonians.
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Quantum-Mechanical ,-Body Systems,The purpose of this chapter is to explain how quantum-mechanical .-body systems (. ≥ 2) fit into the geometric framework presented in this text. Section 10.1 is concerned with the appropriate semilattice of subspaces and Section 10.2 with the associated .-body Hamiltonians.
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Birkh?user Verlag 1996
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C0-Groups, Commutator Methods and Spectral Theory of N-Body Hamiltonians978-3-0348-7762-6Series ISSN 0743-1643 Series E-ISSN 2296-505X
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,Ein mathematisches Modell für Rüstung,ontained in Section 9.4. In particular we prove the Mourre estimate for a very large class of short range and long range (local or non-local) many-body interactions; our method of proof is based on the algebraic approach described in Chapter 8 and is quite different from the methods of Perry, Sigal, Simon [PSS] and Froese, Herbst [FH1].
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