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日本物理学会講演概要集

28aPS-14 Gutzwiller-Type Variational Theory of Electron Correlations with Momentum-Dependent Parameters

M. Atiqur R. Patoary, Y. Kakehashi

Published Aug 18, 2009• 0 citations
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Local-Ansatz Approach with Momentum Dependent Variational Parameters to Correlated Electron Systems

Y. Kakehashi, Takafumi Shimabukuro, Chitoshi Yasuda

A new wavefunction which improves the Gutzwiller-type local ansatz method has been proposed to describe the correlated electron system. The ground-state energy, double occupation number, momentum distribution function, and quasiparticle weight have been calculated for the half-filled band Hubbard model in infinite dimensions. It is shown that the new wavefunction improves the local-ansatz approach (LA) proposed by Stollhoff and Fulde. Especially, calculated momentum distribution functions show a reasonable momentum dependence. The result qualitatively differs from those obtained by the LA and the Gutzwiller wavefunction. Furthermore, the present approach combined with the projection operator method CPA is shown to describe quantitatively the excitation spectra in the insulator regime as well as the critical Coulomb interactions for a gap formation in infinite dimensions.

arXiv:0809.0107•Journal of the Physical Society of Japan•Oct 27, 2008•14 citations

22pGT-15 A Momentum-Dependent Variational Approach to Strongly Correlated Electron System

M. Atiqur R. Patoary, Y. Kakehashi

日本物理学会講演概要集•Aug 24, 2011•0 citations
A new wavefunction which improves the Gutzwiller-type local ansatz method has been proposed to describe the correlated electron system. The ground-state energy, double occupation number, momentum distribution function, and quasiparticle weight have been calculated for the half-filled band Hubbard model in infinite dimensions. It is shown that the new wavefunction improves the local-ansatz approach (LA) proposed by Stollhoff and Fulde. Especially, calculated momentum distribution functions show a reasonable momentum dependence. The result qualitatively differs from those obtained by the LA and the Gutzwiller wavefunction. Furthermore, the present approach combined with the projection operator method CPA is shown to describe quantitatively the excitation spectra in the insulator regime as well as the critical Coulomb interactions for a gap formation in infinite dimensions.