Constraint programming have been identifying as promising technique for efficiently solving discrete optimization problem

Akash Pandey, Umesh Kumar Gupta
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Abstract

Constraint programming has roots in logic programming, where a model has both a declarative and a procedural interpretation. A model is declarative because its statements can be read as logical propositions that describe the problem, and it is procedural because the statements can be processed as instructions for how to find a solution. To make constraint programming material to practical problems one needs propagation algorithms that are both viable and proficient. The most incredible propagation algorithm for the alldifferent constraint, i.e. the one getting hyper-circular segment consistency, is to be sure extremely productive. The reason is that we can apply matching hypothesis from operations research. Likewise for the symmetric alldifferent constraint and the weighted alldifferent constraint powerful and effective propagation algorithms exist, again dependent on techniques from operations research. From this paper we show that some time alldifferent constraint is more easy way to solve the MIP. For this we will choose an auction strategy by which a company get more revenue.Despite this considerable progress, there remains great potential for further integration, with the concomitantimprovement in both modeling and solution method.
约束规划是一种很有前途的求解离散优化问题的方法
约束编程植根于逻辑编程,其中模型具有声明性解释和过程性解释。模型是声明性的,因为它的语句可以被解读为描述问题的逻辑命题,它是过程性的,因为这些语句可以被处理为如何找到解决方案的指令。要使约束规划应用于实际问题,需要传播算法既可行又熟练。对于所有不同的约束,即获得超圆段一致性的传播算法,最令人难以置信的是确保极高的生产力。原因是我们可以运用运筹学中的匹配假设。同样,对于对称的所有不同约束和加权的所有不同约束,存在强大而有效的传播算法,同样依赖于运筹学的技术。本文证明了在一定时间内采用全不同约束是求解MIP问题的一种较为简便的方法。为此,我们将选择一种拍卖策略,通过这种策略,公司可以获得更多的收入。尽管取得了相当大的进展,但随着建模和解决方法的改进,进一步集成仍有很大的潜力。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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