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41 results
arxiv.org πŸ“… 2005 πŸ“° arXiv πŸ“„ PDF
Comment on ``Influence Functional for Decoherence of Interacting Electrons in Disordered Conductors'' (cond-mat/0510563v1) and on related papers (cond-mat/0510556v1 and cond-mat/0510557v1)
πŸ‘€ Dmitri S. Golubev; Andrei D. Zaikin

Recently von Delft (cond-mat/0510563v1)(JvD) has successfully re-derived our influence functional for interacting electrons and claimed that within our approach he was able to obtain the electron decoherence rate that vanishes at T=0. In this Comment we demonstrate that this JvD's claim is in error, as it is based on a…

cond-mat.mes-hall
arxiv.org πŸ“… 2006 πŸ“° arXiv πŸ“„ PDF
Anderson Transition and Generalized Lyapunov Exponents (comment on comment by P.Markos, L.Schweitzer and M.Weyrauch, cond-mat/0402068)
πŸ‘€ I. M. Suslov

The generalized Lyapunov exponents describe the growth of the second moments for a particular solution of the quasi-1D Schroedinger equation with initial conditions on the left end. Their possible application in the Anderson transition theory became recently a subject for controversy in the literature. The approach to …

cond-mat.dis-nn cond-mat.mes-hall
arxiv.org πŸ“… 2003 πŸ“° arXiv πŸ“„ PDF
On the applicability of an equation of motion method at low-temperatures: comments on cond-mat/0309458 and cond-mat/0308413
πŸ‘€ Akira Oguri

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 …

cond-mat.mes-hall cond-mat.str-el
arxiv.org πŸ“… 1998 πŸ“° arXiv πŸ“„ PDF
Reply to a Comment on "Quantum Decoherence in Disordered Mesoscopic Systems" (cond-mat/9808078, cond-mat/9808053)
πŸ‘€ Dmitrii S. Golubev; Andrei D. Zaikin

We reply to the critique of our results raised by Aleiner, Altshuler and Gershenzon (AAG) in cond-mat/9808078 and cond-mat/9808053. We demonstrate that our path integral analysis fully reproduces the results of AAG if analyzed on a perturbative level. This should settle the issue of "missing diagrams" in our calculatio…

cond-mat
arxiv.org πŸ“… 1999 πŸ“° arXiv πŸ“„ PDF
Comment on "quantum theory for mesosocopic electric circuits". Cond-mat/9907171 and cond-mat/9606206
πŸ‘€ J. C. Flores

In references cond-mat/9907171 and cond-mat/9606206 (Phys.Rev.B.53, 4927 (1996)) by You-Quan Li and Bin Chen, was considered a mesoscopic LC circuit with charge discreteness. So, it was proposed a finite difference Schroedinger equation for the charge time behavior. In this comment, we generalize the corresponding meso…

cond-mat.mes-hall
arxiv.org πŸ“… 2004 πŸ“° arXiv πŸ“„ PDF
Reply to the Comment of M. V. Cheremisin (cond-mat/0408050)
πŸ‘€ S. A. Mikhailov; N. A. Savostianova

In the preprint cond-mat/0408050 M. V. Cheremisin noticed that some results (namely Fig. 4) of our recent work (cond-mat/0407364) have been taken from his paper cond-mat/0405176. As clear from the caption to Fig. 4 as well as from the text of our paper, we did not consider the curves shown in that Figure as our origina…

cond-mat.mes-hall
arxiv.org πŸ“… 2005 πŸ“° arXiv πŸ“„ PDF
Reply to Jarzynski's comment cond-mat/0509344
πŸ‘€ D. H. E. Gross

A short reply to Jarzynski's comment cond-mat/0509344 on my paper ``Flaw of Jarzynski's equality when applied to systems with several degrees of freedom'' (cond--mat/0508721) is presented.…

cond-mat.stat-mech
arxiv.org πŸ“… 2001 πŸ“° arXiv πŸ“„ PDF
Reply to a Comment on ``Nonequilibrium Electron Distribution in Presence of Kondo Impurities'' (cond-mat/0105026)
πŸ‘€ Georg Goeppert; Hermann Grabert

Claims by Kroha and Zawadowski in cond-mat/0105026 on inadequate approximations and an incorrect statement in cond-mat/0102150 are shown to be based on oversimplified estimates and a false quotation.…

cond-mat.mes-hall
arxiv.org πŸ“… 2007 πŸ“° arXiv πŸ“„ PDF
REPLY to Comments on "Giant Dielectric Response in the One-Dimensional Charge-Ordered Semiconductor (NbSe4)3I" and "Colossal Magnetocapacitance and Colossal Magnetoresistance in HgCr2S4" (cond-mat/0607500)
πŸ‘€ P. Lunkenheimer; J. Hemberger; V. Tsurkan; D. Staresinic; K. Biljakovic; A. Loidl

In the present work we reply to the Comment by Catalan and Scott (cond-mat/0607500) on two of our papers. This Comment has been rejected from publication in Physical Review Letters and, hence, our Reply is based on the cond-mat version.…

cond-mat.mtrl-sci cond-mat.str-el
arxiv.org πŸ“… 2001 πŸ“° arXiv πŸ“„ PDF
Reply to cond-mat/0111504
πŸ‘€ Mona Berciu; R. N. Bhatt

We show that the choice of the sign of the hopping matrix in our impurity band model for disordered III-V diluted magnetic semiconductors [PRL 87, 107293 (2000); cond-mat/0111045] is justified: with this choice, the impurity band is placed inside the gap and it has a mobility edge, as expected for a disordered system. …

cond-mat.mtrl-sci cond-mat.dis-nn
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