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2D Monte-Carlo-Simulation of Cu atoms

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Uploaded by on Dec 18, 2009

44 randomly distributed Cu atoms (hard spheres) in two dimensions (2D) are relaxed unsing attractive potentials and a Monte-Carlo-Method. The steps of the atoms represent the brownian motion. In each Monte-Carlo step one atom performs a random step in the plane. If the energy of the new configuration is lower than before, it is retained with a certein probability. One can observe a self-ordering of clusters with a closest-packed hexagonal (hcp) symmetry and short-range order.

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Uploader Comments (chemiker1981)

  • What potentials do you use? Are they simmetric?

  • @Blakut the potentials look like Lennard-Jones potentials. they are not symmetric

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This video is a response to Monte Carlo in Matlab
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All Comments (5)

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  • So wait, I'm confused... are copper atoms attracted to each other?

    They don't form bonds do they?

    Sorry for the noobish question, but I'm not exactly a master of chemistry.

  • Did you use periodic boundary conditions?

  • Very interesting simulation... though I likely won't appreciate it's full complexity, since I don't actually know what values and forces are involved.

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