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Titlebook: Introduction to Conformal Invariance and Its Applications to Critical Phenomena; P. Christe,M. Henkel Book 1993 Springer-Verlag Berlin Hei

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Modular Invariance, Virasoro algebra for . = 3, one could combine in 9 possible ways the holomorphic and antiholomorphic parts to obtain the primary operators. However, just the 5 found can be realized. A part of the explanation comes from the locality requirement for the correlation functions discussed in chapters 5–
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Further Developments and Applications,ral examples will serve to illustrate the techniques developed so far and to introduce a few new concepts. Many of the results to be given were obtained by the numerical techniques described in chapter 9 and we shall mainly give a review on existing results. For computational details, we refer to th
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Surface Critical Phenomena,e applied to systems with boundaries present. It is impossible to give on just a few pages a full description on the rich field of surface effects and we will only consider some of the problems for which conformal invariance has proved to be useful. For more background on surface critical phenomena,
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Finite Size Scaling,efore 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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