Abstract
This paper describes the parallel version of the tunneling methods for global optimization of bounded constrained problems, taking advantage of the stochastic element of these methods that allows a smart exploration of the space. When the search for a point in another valley starting from points in a neighbourhood of the last (and best) local minimum along random directions, is performed at the same time on several processors, a more efficient and fast global optimization method is obtained. The performance of the parallel method is illustrated on several academic problems and on the specially difficult Lennard-Jones molecular structures problem.
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