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Titlebook: Conformal Invariance and Critical Phenomena; Malte Henkel Textbook 1999 Springer-Verlag Berlin Heidelberg 1999 Application of integrable s

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Carlette C. Bethea,Zollie Stevenson Jr.e the subject of this chapter. Here, a particular property of two-dimensional conformal theories will become very helpful, namely the . [619]. This is an extension of the short-distance expansion of the product of two operators to conformal theories. The particular features of the latter theories re
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Joanna Begent,Jane Simpson,Lara Gampered by comparing these two different approaches to the same problem. For the convenience of the reader, the main steps to be followed applying conformal invariance to any given lattice model will be summarized at the end of this chapter.
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Conformal Invariance in the Ising Quantum Chain,ed by comparing these two different approaches to the same problem. For the convenience of the reader, the main steps to be followed applying conformal invariance to any given lattice model will be summarized at the end of this chapter.
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978-3-642-08466-9Springer-Verlag Berlin Heidelberg 1999
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Conformal Invariance and Critical Phenomena978-3-662-03937-3Series ISSN 1864-5879 Series E-ISSN 1864-5887
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Providing Care for a Changing CF Populationfore following the field-theoretic developments further, we shall describe important applications to the study of finite-size effects. Besides being of interest in their own right, these results provide highly efficient computational tools for the practical calculations of central charges and scaling dimensions.
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Jordan D. Awerbach,Wayne J. Franklinols needed are the representation theory of the Virasoro algebra and the operator product algebra. These will be presented in the next two chapters. The first application of this will be to the Ising model in Chap. 6.
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Julia Gremm,Julia Barth,Wolfgang G. Stockselected examples are meant to illustrate the techniques developed so far and to introduce a few new concepts. Many of the results to be described were obtained by the numerical techniques presented in Chap. 9 and we shall mainly give a review on existing results. For computational details, we refer to the original papers.
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