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Refining ensemble N-representability of one-body density matrices from partial information
by
Liebert, Julia
, Schouten, Anna O
, Avdic, Irma
, Mazziotti, David A
, Schilling, Christian
in
Approximation
/ Constraints
/ Density functional theory
/ ensemble
/ ensemble N-representability
/ excited states
/ excited-state ensembles
/ Fermions
/ Hilbert space
/ Physics
/ reduced density functional theory
/ reduced density matrices
/ representability
2025
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Refining ensemble N-representability of one-body density matrices from partial information
by
Liebert, Julia
, Schouten, Anna O
, Avdic, Irma
, Mazziotti, David A
, Schilling, Christian
in
Approximation
/ Constraints
/ Density functional theory
/ ensemble
/ ensemble N-representability
/ excited states
/ excited-state ensembles
/ Fermions
/ Hilbert space
/ Physics
/ reduced density functional theory
/ reduced density matrices
/ representability
2025
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Do you wish to request the book?
Refining ensemble N-representability of one-body density matrices from partial information
by
Liebert, Julia
, Schouten, Anna O
, Avdic, Irma
, Mazziotti, David A
, Schilling, Christian
in
Approximation
/ Constraints
/ Density functional theory
/ ensemble
/ ensemble N-representability
/ excited states
/ excited-state ensembles
/ Fermions
/ Hilbert space
/ Physics
/ reduced density functional theory
/ reduced density matrices
/ representability
2025
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Refining ensemble N-representability of one-body density matrices from partial information
Journal Article
Refining ensemble N-representability of one-body density matrices from partial information
2025
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Overview
The N-representability problem places fundamental constraints on reduced density matrices (RDMs) that originate from physical many-fermion quantum states. Motivated by recent developments in functional theories, we introduce a hierarchy of ensemble one-body N-representability problems that incorporate partial knowledge of the one-body RDMs (1RDMs) within an ensemble of N-fermion states with fixed weights wi. Specifically, we propose a systematic relaxation that reduces the refined problem—where full 1RDMs are fixed for certain ensemble elements—to a more tractable form involving only natural occupation number vectors. Remarkably, we show that this relaxed problem is related to a generalization of Horn’s problem, enabling an explicit solution by combining its constraints with those of the weighted ensemble N-representability conditions. An additional convex relaxation yields a convex polytope that provides physically meaningful restrictions on lattice site occupations in ensemble density functional theory for excited states.
Publisher
IOP Publishing
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