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On the applicability of an equation of motion method at low-temperatures: comments on cond-mat/0309458 and cond-mat/0308413 | | Akira Oguri
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7 Oct 2003 | | Subject: | Mesoscopic Systems and Quantum Hall Effect; Strongly Correlated Electrons | cond-mat.mes-hall cond-mat.str-el | | Abstract: | The equation of motion method (EOM) is one of the approximations to calculate transport coefficients of interacting electron systems. The method is known to be useful to examine high-temperature properties. However, sometimes a naive application of the EOM fails to capture an important physics at low-energy scale, and it happens in recent preprints cond-mat/0309458 and cond-mat/0308413 which study a series of quantum dots. These preprints concluded that a unitarity-limit transport due to the Kondo resonance, which has been deduced from a Fermi-liquid behavior of the self-energy at T=0, $omega=0$ [A.O., PRB {f 63}, 115305 (2001)], does not occur. We show that the EOM self-energy obtained with a finite cluster has accidentally a singular $1/omega$ dependence around the Fermi energy, and it misleads one to the result incompatible with a Fermi-liquid ground state. | | Source: | arXiv, cond-mat/0310139 | | Services: | Forum | Review | PDF | Favorites | |
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