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Scalable Multi Swarm-Based Algorithms with Lagrangian Relaxation for Constrained Problems

机译:基于多群的基于群的算法,带拉格朗日放松,用于约束问题

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Constrained optimisation problems for large real-world instances are usually difficult to solve and can require custom heuristics as well as other methods to solve them efficiently. They can also have large computational requirements that only large platforms can satisfy. The aim of this paper is to present a methodology where, by using a set of different techniques in parallel, we are able to find near optimal solutions for these problems in a reasonable time. This is important since many of these problems are critical in several different areas as, for example, logistics or scheduling. By being able to optimise these problems, we are able to solve complex scenarios with huge economic, environmental or human benefits, among others. Our approach tries to achieve an optimal usage of the available computational resources and is also easily extensible to allow further development of other parallel optimisation techniques. The effectiveness of this approach is demonstrated by applying it to a rail scheduling problem arising in the planning of train trips in the Hunter Valley Coal Chain.
机译:大型现实情况的受限优化问题通常难以解决,并且可能需要定制启发式方法以及其他方法有效地解决它们。它们还可以具有大的计算要求,只有大型平台可以满足。本文的目的是介绍一种方法,通过使用一组不同的技术并行,我们能够在合理的时间内找到这些问题的最佳解决方案。这是重要的,因为许多这些问题在几个不同的区域都是至关重要的,例如,物流或调度。通过能够优化这些问题,我们能够解决具有巨大经济,环境或人类利益的复杂情景。我们的方法试图实现可用计算资源的最佳使用,并且还可以易于扩展,以便进一步开发其他并行优化技术。通过将其应用于猎人谷煤链中的火车旅行中出现的铁路调度问题来证明这种方法的有效性。

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