Extremely Correlated Fermi Liquids: Self consistent solution of the second order theory
Daniel Hansen, B. Sriram Shastry

TL;DR
This paper develops a detailed microscopic theory for extremely correlated Fermi liquids in the t-J model, providing numerical results that match experimental features like spectral asymmetry and high energy kinks in cuprates.
Contribution
It introduces a self-consistent second order theoretical framework for extremely correlated Fermi liquids, validated against experimental observations in cuprate superconductors.
Findings
Asymmetric spectral line shapes observed in experiments are reproduced.
High energy kink features are explained and their dependence on band parameters analyzed.
The theory is valid in the overdoped regime for particle densities 0<n<0.75.
Abstract
We present detailed results from a recent microscopic theory of extremely correlated Fermi liquids, applied to the t-J model in two dimensions. We use typical sets of band parameters relevant to the cuprate superconductors. The second order theory in the parameter \lambda is argued to be quantitatively valid in the overdoped regime for 0 < n < 0.75 (n is the particle density). The calculation involves the self consistent solution of equations for an auxiliary Fermi liquid type Greens function and an adaptive spectral weight, or caparison factor, described in recent papers by Shastry (Refs. (1) and (5)). We present the numerical results at low as well as high T at various low to intermediate densities in the normal phase with emphasis placed on features that are experimentally accessible. We display the momentum space occupation function m(k), various energy dispersions locating the…
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