A multi-orbital iterated perturbation theory for model Hamiltonians and real material-specific calculations of correlated systems
Nagamalleswararao Dasari, Wasim Raja Mondal, Peng Zhang, Juana Moreno,, Mark Jarrell, N. S. Vidhyadhiraja

TL;DR
This paper introduces a multi-orbital iterative perturbation theory (MO-IPT) method for studying correlated electron systems, combining it with dynamical mean field theory and density functional theory to analyze model and real materials like SrVO3.
Contribution
The paper develops a novel multi-orbital IPT approach that improves computational efficiency and accuracy for complex correlated systems, including real material calculations.
Findings
MO-IPT shows good agreement with CTQMC away from particle-hole symmetry.
The method effectively models Hund's coupling effects in multi-orbital systems.
Application to SrVO3 demonstrates accurate density of states and photo emission spectra.
Abstract
Perturbative schemes utilizing a spectral moment expansion are well known and extensively used for investigating the physics of model Hamiltonians and real material systems. The advantages they offer, in terms of being computationally inexpensive, with real frequency output at zero and finite temperatures, compensate for their deficiencies and offer a quick, qualitative analysis of the system behavior. In this work, we have developed a method, that can be classified as a multi-orbital iterative perturbation theory (MO-IPT) to study N-fold degenerate and non degenerate Anderson impurity models. As applications of the solver, we have combined the method with dynamical mean field theory to explore lattice models like the single orbital Hubbard model, covalent band insulator and the multi-orbital Hubbard model for density-density type interactions in different parameter regimes. The Hund's…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
