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Minimum image convection

When periodic boundary conditions are used, the system must be large enough for particles with their own images. For non-charged systems, this is accomplished by having the simulated box be larger than twice the Lennard-Jones potential cutoff. Each atom experiences then at most [Pg.245]

The minimum image convention (Fig. 14.4) is used to ensure that a particle interacts with another particle or only one of its images, whichever is closest. A piece of FORTRAN code for computing the potential energy of a system with A particles interacting with a simple Lennard-Jones potential is as follows  [Pg.246]

ULJ = 4 epsilon (srij + srij 2) c End do-loop over j particles enddo [Pg.247]

In the previous code, the first value for i is / = 1 and according to the figure positions  [Pg.248]

The closest image of particle 2 to particle 1 is the one inside the main cell. The minimum image convention will then give the same distances as before. [Pg.248]


See other pages where Minimum image convection is mentioned: [Pg.245]    [Pg.245]    [Pg.37]   


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Minimum imaging

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