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Self-consistent calculation of particle-hole diagrams on the Matsubara frequency: FLEX approximation

机译:松原频率上的孔洞图的自洽计算:FLEX近似

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摘要

We implement the numerical method of summing Green function diagrams on the Matsubara frequency axis for the fluctuation exchange (FLEX) approximation. Our method has previously been applied to the attractive Hubbard model for low density. Here we apply our numerical algorithm to the Hubbard model close to half filling (rho = 0.40), and for T/t = 0.03, in order to study the dynamics of one-and two-particle Green functions. For the values of the chosen parameters we see the formation of three branches which we associate with the two-peak structure in the imaginary part of the self-energy. From the imaginary part of the self-energy we conclude that our system is a Fermi liquid (for the temperature investigated here), since Im Sigma(k, omega) approximate to w(2) around the chemical potential. We have compared our fully self-consistent FLEX solutions with a lower order approximation where the internal Green functions are approximated by free Green functions. These two approches, i.e., the fully self-consistent and the non-self-consistent ones give different results for the parameters considered here. However, they have similar global results for small densities.
机译:我们实现了对松原频率轴上的格林函数图求和的数值方法,用于波动交换(FLEX)近似。我们的方法先前已应用于有吸引力的Hubbard模型以实现低密度。在这里,我们将数值算法应用于接近半填充(rho = 0.40)且对于T / t = 0.03的Hubbard模型,以研究一粒子和两粒子Green函数的动力学。对于所选参数的值,我们看到三个分支的形成,这三个分支与自能量虚部的两峰结构关联。从自能的假想部分,我们得出结论,我们的系统是费米液体(对于此处研究的温度),因为Im Sigma(k,omega)在化学势附近近似于w(2)。我们将完全自洽的FLEX解决方案与低阶近似进行了比较,其中内部Green函数由自由Green函数近似。对于此处考虑的参数,这两种方法(即完全自洽和非自洽)会得出不同的结果。但是,对于较小的密度,它们具有相似的全局结果。

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