Communication: the description of strong correlation within self-consistent Green's function second-order perturbation theory.
about
One-particle many-body Green's function theory: Algebraic recursive definitions, linked-diagram theorem, irreducible-diagram theorem, and general-order algorithms.A time-dependent formulation of multi-reference perturbation theory.Communication: Explicitly correlated formalism for second-order single-particle Green's function.A coupled cluster theory with iterative inclusion of triple excitations and associated equation of motion formulation for excitation energy and ionization potential.Communication: Configuration interaction combined with spin-projection for strongly correlated molecular electronic structures.Correlation effects beyond coupled cluster singles and doubles approximation through Fock matrix dressing.Coupled cluster Green function: Model involving single and double excitations.Exploring connections between statistical mechanics and Green's functions for realistic systems: Temperature dependent electronic entropy and internal energy from a self-consistent second-order Green's function.Self-consistent second-order Green's function perturbation theory for periodic systems.Fractional charge and spin errors in self-consistent Green's function theory.Local Hamiltonians for quantitative Green's function embedding methods.
P2860
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P2860
Communication: the description of strong correlation within self-consistent Green's function second-order perturbation theory.
description
2014 nî lūn-bûn
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2014年の論文
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2014年学术文章
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2014年学术文章
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2014年学术文章
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2014年学术文章
@zh-hans
2014年学术文章
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name
Communication: the description ...... ond-order perturbation theory.
@en
Communication: the description ...... ond-order perturbation theory.
@nl
type
label
Communication: the description ...... ond-order perturbation theory.
@en
Communication: the description ...... ond-order perturbation theory.
@nl
prefLabel
Communication: the description ...... ond-order perturbation theory.
@en
Communication: the description ...... ond-order perturbation theory.
@nl
P2860
P356
P1476
Communication: the description ...... ond-order perturbation theory.
@en
P2093
Dominika Zgid
Jordan J Phillips
P2860
P304
P356
10.1063/1.4884951
P407
P577
2014-06-01T00:00:00Z