A re-statement of the Hohenberg-Kohn theorem and its extension to finite subspaces

Ramiro Pino; Olivier Bokanowski; Eduardo V. Ludeña; Roberto López Boada

doi:10.1007/s00214-007-0367-6

A re-statement of the Hohenberg-Kohn theorem and its extension to finite subspaces

Ramiro Pino, Olivier Bokanowski, Eduardo V. Ludeña, Roberto López Boada

Research output: Contribution to journal › Article › peer-review

11 Scopus citations

Abstract

Bearing in mind the insight into the Hohenberg-Kohn theorem for Coulomb systems provided recently by Kryachko (Int J Quantum Chem 103:818, 2005), we present a re-statement of this theorem through an elaboration on Lieb's proof as well as an extension of this theorem to finite subspaces.

Original language	English (US)
Pages (from-to)	557-561
Number of pages	5
Journal	Theoretical Chemistry Accounts
Volume	118
Issue number	3
DOIs	https://doi.org/10.1007/s00214-007-0367-6
State	Published - Sep 2007

Keywords

DFT
Finite subspaces
Hohenberg-Kohn theorem

ASJC Scopus subject areas

Physical and Theoretical Chemistry

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10.1007/s00214-007-0367-6

Cite this

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abstract = "Bearing in mind the insight into the Hohenberg-Kohn theorem for Coulomb systems provided recently by Kryachko (Int J Quantum Chem 103:818, 2005), we present a re-statement of this theorem through an elaboration on Lieb's proof as well as an extension of this theorem to finite subspaces.",

keywords = "DFT, Finite subspaces, Hohenberg-Kohn theorem",

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AU - Ludeña, Eduardo V.

AU - Boada, Roberto López

PY - 2007/9

Y1 - 2007/9

N2 - Bearing in mind the insight into the Hohenberg-Kohn theorem for Coulomb systems provided recently by Kryachko (Int J Quantum Chem 103:818, 2005), we present a re-statement of this theorem through an elaboration on Lieb's proof as well as an extension of this theorem to finite subspaces.

AB - Bearing in mind the insight into the Hohenberg-Kohn theorem for Coulomb systems provided recently by Kryachko (Int J Quantum Chem 103:818, 2005), we present a re-statement of this theorem through an elaboration on Lieb's proof as well as an extension of this theorem to finite subspaces.

KW - DFT

KW - Finite subspaces

KW - Hohenberg-Kohn theorem

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A re-statement of the Hohenberg-Kohn theorem and its extension to finite subspaces

Abstract

Keywords

ASJC Scopus subject areas

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