Global optimization on a set of continuous and discrete variables with unordered possible values

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The new algorithm of finding of a global minimum on the presence of constraints type of inequalities on a set of continuous and discrete variables with disorder possible values is offered. The idea of this approach is to separate at each iteration stage trial motions and working step, and also the effective information processing obtained in the sample points. Existence of discrete variables with unordered possible values leads to the solution of a sequence of tasks of global minimization of multiextremal functions on a set of only continuous variables in the presence of their constraints type of inequalities. As a result, among the obtained optimum solutions chooses the best solution.

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Global optimization, continuous and discrete variables, selective averaging of required variables, constraints type of inequalities

Короткий адрес: https://sciup.org/146114910

IDR: 146114910

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