arXiv:cond-mat/9801217AbstractReferencesReviewsResources
Ward type identities for the 2d Anderson model at weak disorder
Jacques Magnen, Gilles Poirot, Vincent Rivasseau
Published 1998-01-21Version 1
Using the particular momentum conservation laws in dimension d=2, we can rewrite the Anderson model in terms of low momentum long range fields, at the price of introducing electron loops. The corresponding loops satisfy a Ward type identity, hence are much smaller than expected. This fact should be useful for a study of the weak-coupling model in the middle of the spectrum of the free Hamiltonian.
Comments: LaTeX 2e document using AMS symbols, 25 pages and 32 eps figures
Categories: cond-mat.dis-nn
Keywords: ward type identity, 2d anderson model, weak disorder, low momentum long range fields, momentum conservation laws
Tags: journal article
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