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Modular Wedge Localization and the d=1+1 Formfactor Program

✍ Scribed by Bert Schroer


Publisher
Elsevier Science
Year
1999
Tongue
English
Weight
238 KB
Volume
275
Category
Article
ISSN
0003-4916

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✦ Synopsis


In this paper I continue the study of the new framework of modular localization and its constructive use in the nonperturbative d=1+1 Karowski Weisz Smirnov formfactor program. Particular attention is focussed on the existence of semilocal generators of the wedge-localized algebra without vacuum polarization (FWG-operators), which are closely related to objects fulfilling the Zamolodchikov Faddeev algebraic structure. They generate a thermal Hilbert space'' and allow us to understand the equivalence of the KMS conditions with the so-called cyclicity equation for formfactors, which are known to be closely related to crossing symmetry properties. The modular setting gives rise to interesting new ideas on free'' d=2+1 anyons and plektons.


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## Abstract According to the modern Theory of the Insulating State [Resta, J Chem Phys 2006, 124, 104104], the metallic behavior of a N‐electron system with open boundary conditions is characterized by a localization spread Ξ»~Ξ²Ξ³~ diverging in the thermodynamic limit. This quantity, which is the sec