2015
DOI: 10.1007/s00601-015-0958-z
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Static and Restricted Rigid Rotor Configurations of Three Classical 12-6-Lennard-Jones Particles

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(2 citation statements)
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“…The second part on the right side of the equation is the Coulomb function, which calculates the electrostatic interaction energy of i and j charge group and the charge of the atom, respectively, ε 0 (C 2 /kJ m) is the vacuum dielectric constant. 31 In this paper, the potential energy of long-range electrostatic interaction is obtained by Ewald addition method, and the LJ potential energy parameters are described by Lorentz-Berthelot (LB) mixed rules, whose expressions are as follows: Equations ( 8) and ( 9):…”
Section: Grand Canonical Monte Carlo Simulationmentioning
confidence: 99%
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“…The second part on the right side of the equation is the Coulomb function, which calculates the electrostatic interaction energy of i and j charge group and the charge of the atom, respectively, ε 0 (C 2 /kJ m) is the vacuum dielectric constant. 31 In this paper, the potential energy of long-range electrostatic interaction is obtained by Ewald addition method, and the LJ potential energy parameters are described by Lorentz-Berthelot (LB) mixed rules, whose expressions are as follows: Equations ( 8) and ( 9):…”
Section: Grand Canonical Monte Carlo Simulationmentioning
confidence: 99%
“…The fluid–solid interaction energy is usually described by the LJ potential energy and Coulomb function, whose potential energy model is as follows: uitalicijrij=4εitalicij()σijrij12()σijrij6+qiqj4italicπε0ritalicij, where the first part on the right side of the equation is the 12‐6 Lennard‐Jones (12‐6 LJ) function, used to calculate the Van der Waals interaction energy. The second part on the right side of the equation is the Coulomb function, which calculates the electrostatic interaction energy of i and j charge group and the charge of the atom, respectively, ε0(C 2 /kJ m) is the vacuum dielectric constant 31 . In this paper, the potential energy of long‐range electrostatic interaction is obtained by Ewald addition method, and the LJ potential energy parameters are described by Lorentz‐Berthelot (LB) mixed rules, whose expressions are as follows: Equations () and (): εitalicij=εitaliciiεitalicij, σitalicij=σitalicii+σitalicjj2. …”
Section: Simulation Detailsmentioning
confidence: 99%