activity
20122026
most citedPinning of Fermionic Occupation Numbers

108 citations · 379 across the 11 of their papers we have counts for

collaborators
Showing quant-phShow all

16 papers · 1 filter

quant-ph2026

A Geometric Approach to Strongly Correlated Bosons: From -Representability to the Generalized BEC Force

Chih-Chun Wang, Christian Schilling

Building on recent advances in reduced density matrix theory, we develop a geometric framework for describing strongly correlated lattice bosons. We first establish that translatio…

quant-ph20223 cited

Comment on "Self-Consistent-Field Method for Correlated Many-Electron Systems with an Entropic Cumulant Energy"

Lexin Ding, Julia Liebert, Christian Schilling

In [Phys. Rev. Lett. 128, 013001 (2022)] a novel ground state method was proposed. It has been suggested that this -DMFT would be a method within one-particle reduced density ma…

quant-ph20217 cited

An effective solution to convex -body -representability

Federico Castillo, Jean-Philippe Labbé, Julia Liebert +3

From a geometric point of view, Pauli's exclusion principle defines a hypersimplex. This convex polytope describes the compatibility of -fermion and -fermion density matrices…

quant-ph202152 cited

Ensemble reduced density matrix functional theory for excited states and hierarchical generalization of Pauli's exclusion principle

Christian Schilling, Stefano Pittalis

We propose and work out a reduced density matrix functional theory (RDMFT) for calculating energies of eigenstates of interacting many-electron systems beyond the ground state. Var…

quant-ph2020

Concept of orbital entanglement and correlation in quantum chemistry

Lexin Ding, Sam Mardazad, Sreetama Das +4

A recent development in quantum chemistry has established the quantum mutual information between orbitals as a major descriptor of electronic structure. This has already facilitate…

quant-ph2020

Reduced Density Matrix Functional Theory for Bosons

Carlos L. Benavides-Riveros, Jakob Wolff, Miguel A. L. Marques +1

Based on a generalization of Hohenberg-Kohn's theorem, we propose a ground state theory for bosonic quantum systems. Since it involves the one-particle reduced density matrix a…