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An optimization method for solving mixed discrete-continuous programming problems

机译:解决混合离散连续规划问题的一种优化方法

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摘要

This paper presents a heuristic approach for minimizing nonlinear mixed discrete-continuous problems with nonlinear mixed discrete-continuous constraints. The approach is an extension of the boundary tracking optimization that was developed by the authors to solve the minimum of nonlinear pure discrete programming problems with pure discrete constraints. The efficacy of the proposed approach is demonstrated by solving a number of test problems of the same class published in recent literature. Among these examples is the complex problem of minimizing the cost of a series-parallel structure with redundancies subject to reliability constraint. All tests conducted so far show that the proposed approach obtains the published minima of the respective test problems or finds a better minimum. While it is not possible to compare computation time due to the lack of data on the test problems, for all the tests the minimum is found in a reasonable time.
机译:本文提出了一种启发式方法,用于最小化带有非线性混合离散连续约束的非线性混合离散连续问题。该方法是作者开发的边界跟踪优化的扩展,用于解决具有纯离散约束的非线性纯离散编程问题的最小值。通过解决最近文献中发表的许多相同类别的测试问题,证明了该方法的有效性。在这些示例中,一个复杂的问题是最小化具有冗余度且受可靠性约束的串并联结构的成本。迄今为止进行的所有测试均表明,所提出的方法获得了各个测试问题的已发布最小值或找到了更好的最小值。尽管由于缺少测试问题的数据而无法比较计算时间,但对于所有测试,都在合理的时间内找到了最小值。

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