Electrostatic Energies of Crystals in Space of Arbitrary Dimension(Nuclear Physics)
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概要
- 論文の詳細を見る
We present a new method to evaluate electrostatic energies under periodic boundary conditions. The lattice sum of Coulomb potentials is expressed through the elliptic 〓 function of the third kind. This enables us to evaluate electrostatic energies of ionic crystals very accurately and with very rapid convergence. In particular, we study the dimensionality of the electrostatic energies of NaCl-type and CsCl-type crystals, whose expressions are functions of the spatial dimension treated as a real number. Furthermore, the expressions we obtain are applicable to computational simulations using molecular dynamics and Monte Carlo methods. We generate random distributions of point charges under periodic boundary conditions, and we analyze the randomness and its anisotoropy on the basis of potential distributions.
- 理論物理学刊行会の論文
- 2005-02-25
著者
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Takemoto Hiroki
Department of Electrical Engineering, Faculty of Engineering, Ryukyu University
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Tohsaki Akihiro
Department Of Fine Materials Engineering Shinshu University
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Tohsaki Akihiro
Department Of Fine Materials Engineering:(present Address)suzuki Corporation
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Takemoto H
Shinshu Univ. Ueda Jpn
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Takemoto Hiroki
Department Of Electrical Engineering Faculty Of Engineering Ryukyu University
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