Ab initio quantum embedding description of magic angle twisted bilayer graphene at even-integer fillings
Raehyun Kim, Woochang Kim, Kevin D. Stubbs, Steven G. Louie, Lin Lin

TL;DR
This paper develops an ab initio quantum-embedding approach to derive and solve effective Hamiltonians for magic angle twisted bilayer graphene, revealing correlated insulating and semimetal states with particle-hole asymmetry.
Contribution
It introduces a first-principles workflow combining DFT, cRPA, gauge fixing, and many-body methods to accurately model MATBG's electronic phases.
Findings
Robust insulating KIVC states at charge neutrality and electron doping.
Discovery of a fragile semimetal with Kekulé modulation at hole doping.
Pronounced particle-hole asymmetry in the effective Hamiltonian.
Abstract
Magic angle twisted bilayer graphene (MATBG) hosts narrow moir\'e bands with meV-scale energy splittings, making its correlated phases sensitive to both material parameters and modeling choices in low-energy downfolding. We develop an ab initio quantum-embedding workflow that derives interacting flat-band Hamiltonians from Kohn-Sham density functional theory (KS-DFT) of a relaxed, unstrained structure. Our model combines constrained random phase approximation (cRPA) screening, controlled double-counting subtraction, and an automated gauge-fixing procedure based on the selected columns of the density matrix (SCDM) that is compatible with symmetry-resolved many-body calculations. Solving the resulting models using Hartree-Fock (HF) and coupled cluster singles and doubles (CCSD), we recover robust insulating Kramers intervalley coherent (KIVC) states at charge neutrality () and at…
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Taxonomy
TopicsGraphene research and applications · Topological Materials and Phenomena · Surface and Thin Film Phenomena
