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Differential evolution: a fast and simple numerical optimizer Export

Fuzzy Information Processing Society, 1996. NAFIPS. 1996 Biennial Conference of the North American In Fuzzy Information Processing Society, 1996. NAFIPS. 1996 Biennial Conference of the North American (1996), pp. 524-527.

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Differential evolution (DE) is a powerful yet simple evolutionary algorithm for optimizing real-valued multi-modal functions. Function parameters are encoded as floating-point variables and mutated with a simple arithmetic operation. During mutation, a variable-length, one-way crossover operation splices perturbed best-so-far parameter values into existing population vectors. A novel sampling technique adaptively scales the step-size of perturbations as the population evolves. DE's selection criterion demands that improved vectors always be accepted. The performance of DE on a testbed of 15 functions is compared with a variety of recently published results encompassing many different methods. DE converged for all 15 functions and was the fastest method for solving 11 of them. DE's performance on the remaining 4 functions was competitive


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