RENORMALIZATION GROUP OF A TWO-DIMENSIONAL PATCHED FERMI SURFACE
2003 ◽
Vol 17
(04)
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pp. 167-174
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Keyword(s):
Using the renormalization group we calculate the single particle Green's function G and the momentum occupation function [Formula: see text] for a quasiparticle in a two-dimensional Fermi Surface (FS) composed of four symmetric patches with both flat and curved arcs in [Formula: see text]-space. We show that G develops an anomalous dimension as a result of the vanishing of the quasiparticle weight at the FS. [Formula: see text] is a continuous function of [Formula: see text] with an infinite slope at FS for CU*2/(1 - CU*2) < 1. This result resembles a Luttinger liquid and indicates the breakdown of Fermi liquid theory in this regime.
Keyword(s):
Keyword(s):
2002 ◽
Vol 09
(02)
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pp. 729-734
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Keyword(s):
1998 ◽
Vol 3
(3)
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pp. 315-331
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