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          Institute: MPI für Polymerforschung     Collection: MPI Polymerforschung     Display Documents



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ID: 28448.0, MPI für Polymerforschung / MPI Polymerforschung
Bohm's particle on an interatomic surface: a brief note
Authors:Delle Site, L.
Language:English
Date of Publication (YYYY-MM-DD):2002-10-15
Title of Journal:Physica A-Statistical Mechanics and its Applications
Journal Abbrev.:Physica A
Volume:313
Issue / Number:3-4
Start Page:453
End Page:455
Review Status:No review
Audience:Not Specified
Abstract / Description:In preceding work (Phys. Lett. A 286 (2001) 61; Europhys. Lett. 57 (2002) 20) we investigated the statistical meaning of Bader's interatomic surface under different Thomas-Fermi levels of approximation. In particular within Thomas-Fermi-Dirac- Weizsacker model we showed that at an interatomic surface, as defined by Bader, the normal component of the gradient of electrostatic plus Bohm's potential is equal to zero (Eur. Phys. Lett. 57 (2002) 20). In this communication we show the consequences of this result in terms of single quantum particle trajectory. The results show that Bader's surface is a surface of statistical equilibrium. Although in our preceding work we have already shown that the interatomic surface expresses equilibrium between statistical subsystems, the procedure adopted here considers electrons as explicit quantum particles with associated wavefunction, thus directly connects the quantum nature of the single particle with the statistical properties of the whole system. This picture is indeed very interesting since provide, within the framework of Bader's theory, an intriguing link between the quantum behavior of single particles, the statistical properties of the system they belong to and the chemical idea of atoms. (C) 2002 Elsevier Science B.V. All rights reserved.
Free Keywords:interatomic surface; Thomas-Fermi models; Bohm's particle
Comment of the Author/Creator:Date: 2002, OCT 15
External Publication Status:published
Document Type:Article
Affiliations:MPI für Polymerforschung
Identifiers:ISI:000179358000013 [ID No:1]
ISSN:0378-4371 [ID No:2]
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