一种协同进化的、受自然启发的并行选择生成算法

Raha Imanirad, Xin-She Yang, S. Yeomans
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引用次数: 27

摘要

工程优化问题通常包含多方面的性能要求,这些要求可能充斥着无法量化的规格和不兼容的性能目标。这类问题通常具有相互竞争的设计要求,在模型制定时很难(如果不是不可能的话)量化和捕获这些要求。总是存在未建模的设计问题,在模型构建时不明显,这可以极大地影响模型解决方案的可接受性。因此,在解决许多“现实生活”的数学规划应用程序时,通常更可取的做法是制定几个可量化的好的替代方案,为问题提供非常不同的视角。这些备选方案应该具有相对于所有已知的建模目标的接近最优的客观度量,但是在以其决策变量为特征的系统结构方面彼此是根本不同的。这种解决方案方法被称为从建模到生成备选方案(MGA)。本研究展示了受自然启发的萤火虫算法如何用于同时创建多个解决方案替代方案,这些解决方案既满足所需的系统性能标准,又在决策空间中最大程度地不同。这种新的协同进化方法在计算上非常高效,因为它允许在一次计算运行中并发生成多个良好的解决方案替代方案,而不是在以前的MGA过程中需要多个实现。
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A Co-evolutionary, Nature-Inspired Algorithm for the Concurrent Generation of Alternatives
Engineering optimization problems usually contain multifaceted performance requirements that can be riddled with unquantifiable specifications and incompatible performance objectives. Such problems typically possess competing design requirements which are very difficult – if not impossible – to quantify and capture at the time of model formulation. There are invariably unmodelled design issues, not apparent at the time of model construction, which can greatly impact the acceptability of the model’s solutions. Consequently, when solving many “real life” mathematical programming applications, it is generally preferable to formulate several quantifiably good alternatives that provide very different perspectives to the problem. These alternatives should possess near-optimal objective measures with respect to all known modelled objective(s), but be fundamentally different from each other in terms of the system structures characterized by their decision variables. This solution approach is referred to as modelling-to-generate-alternatives (MGA). This study demonstrates how the nature-inspired, Firefly Algorithm can be used to concurrently create multiple solution alternatives that both satisfy required system performance criteria and yet are maximally different in their decision spaces. This new co-evolutionary approach is very computationally efficient, since it permits the concurrent generation of multiple, good solution alternatives in a single computational run rather than the multiple implementations required in previous MGA procedures.
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