Abstract
In this work we present an algorithm for finding the global minimum of the energy in atomic clusters. The proposed algorithm combines the Monte-Carlo Wang-Landau random walk, local minimizations and heuristic moves of the energetic surface atoms. We test the algorithm with the optimizations of Lennard-Jones clusters. The algorithm is able to obtain each one of the global energy minima that are reported for Lennard-Jones clusters between 2 and 150 atoms.
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