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20182026
most citedExploring non-linear correlators on AGP

35 citations · 125 across the 10 of their papers we have counts for

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6 papers · 1 filter

cond-mat.str-el2026

Seniority Eigenstate Configuration Interaction

Thomas M Henderson, Guo P. Chen, Gustavo E. Scuseria

Zero-seniority methods have shown great promise for the description of strongly-correlated electronic systems. Other seniority sectors have been much less explored, and in particul…

cond-mat.str-el2025★ 2 cited

Jordan-Wigner Transformation for the Description of Strong Correlation in Fermionic Systems

Thomas M. Henderson, Guo P. Chen, Gustavo E. Scuseria

Seniority is a useful way of organizing Hilbert space for strongly correlated systems. The exact zero-seniority wave function, doubly-occupied configuration interaction (DOCI), pro…

cond-mat.str-el2023

Hartree-Fock-Bogoliubov theory for number-parity--violating fermionic Hamiltonians

Thomas M. Henderson, Shadan Ghassemi Tabrizi, Guo P. Chen +1

It is usually asserted that physical Hamiltonians for fermions must contain an even number of fermion operators. This is indeed true in electronic structure theory. However, when t…

cond-mat.str-el2023★ 11 cited

Exploring Spin AGP Ansatze for Strongly Correlated Spin Systems

Zhiyuan Liu, Fei Gao, Guo P. Chen +3

The antisymmetrized geminal power (AGP), a wave function equivalent to number-projected Hartree--Fock--Bogoliubov (HFB), and number-projected Bardeen--Cooper--Schrieffer (BCS) when…

cond-mat.str-el2022★ 15 cited

Strong-Weak Duality via Jordan-Wigner Transformation: Using Fermionic Methods for Strongly Correlated Spin Systems

Thomas M. Henderson, Guo P. Chen, Gustavo E. Scuseria

The Jordan-Wigner transformation establishes a duality between and fermionic algebras. We present qualitative arguments and numerical evidence that when mapping spins to fe…

cond-mat.str-el2020★ 35 cited

Exploring non-linear correlators on AGP

Armin Khamoshi, Guo P. Chen, Thomas M. Henderson +1

Single-reference methods such as Hartree-Fock-based coupled cluster theory are well known for their accuracy and efficiency for weakly correlated systems. For strongly correlated s…