Abstract
We introduce a technique of simulating the destruction of mesoscopic conductance fluctuations phenomenologically within the nonlinear δ-formalism. A similar approach has already been applied within diagrammatic models. Dephasing is generated by adding a second random potential to the Hamilton operator which differs from the potential describing the metallic disorder only in its statistical properties. For that reason, the approach cannot serve to describe physical effects relying on dynamic aspects of dephasing interactions (e.g. the destruction of weak localization effects). The technique is introduced within the framework of a scattering-theoretical model of mesoscopic systems.
Similar content being viewed by others
References
Lee, P.A., Stone, A.D., Fukuyama, H.: Phys. Rev. B35, 1039 (1987)
Hershfield, S.: Ann. Phys.196, 12 (1989)
Iida, S., Weidenmüller, H.A., Zuk, J.A.: Phys. Rev. Lett.64, 583 (1990)
Iida, S., Weidenmüller, H.A., Zuk, J.A.: Ann. Phys.200, 219 (1990)
Wegner, F.: Z. Phys. B — Condensed Matter49, 297 (1983)
Efetov, K.B.: Adv. Phys.32, 53 (1983)
Altland, A.: Z. Phys. B — Condensed Matter82, 105 (1991)
Verbaarschot, J.J.M., Weidenmüller, H.A., Zirnbauer, M.R.: Phys. Rep.129, 367 (1985)
Altland, A.: (to be published)
Hikami, S.: Phys. Rev. B24, 2671 (1981)
Gor'kov, L.P., Larkin, A.I., Khmelnitskii, D.E.: JETP Lett.30, 228 (1979)
Kane, C.L., Serota, R.A., Lee, P.A.: Phys. Rev. B37, 6701 (1987)
Kane, C.L., Lee, P.A., DiVincenzo, D.P.: Phys. Rev. B38, 2995 (1988)
Iida, S., Müller-Groeling, A.: Phys. Rev. B (to be published)
Author information
Authors and Affiliations
Rights and permissions
About this article
Cite this article
Altland, A. Dephasing effects in nonlinear δ-models: A phenomenological approach. Z. Physik B - Condensed Matter 86, 101–109 (1992). https://doi.org/10.1007/BF01323554
Received:
Issue Date:
DOI: https://doi.org/10.1007/BF01323554