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An adaptive knowledge evolution strategy for finding near-optimal solutions of specific problems

机译:一种自适应知识进化策略,用于寻找特定问题的近似最优解

摘要

Most real-world problems cannot be mathematically defined and/or structured modularly for peerresearchers in the same community to facilitate their work. This is partially because there are no concretedefined methods that can help researchers clearly describe their problems and partially because onemethod fits one problem but does not apply to others. In order to apply someone’s research results tonew domains and for researchers to collaborate with each other more efficiently, a well-defined architecturewith self-adaptive evolution strategies is proposed. It can automatically find the best solutions fromexisting knowledge and previous research experiences. The proposed architecture is based on object-orientedprogramming skills that in turn become foundations of the community interaction evolution strategyand knowledge sharing mechanism. They make up an autonomous evolution mechanism using aprogressive learning strategy and a common knowledge packaging definition. The architecture definesfourteen highly modular classes that allow users to enhance collaboration with others in the same or similarresearch community. The presented evolution strategies also integrate the merits of users’ predefinedalgorithms, group interaction and learning theory to approach the best solutions of specific problems.Finally, resource limitation problems are tackled to verify both the re-usability and flexibility of the proposedwork. Our results show that even without using any specific tuning of the problems, optimal ornear-optimal solutions are feasible.
机译:大多数现实世界中的问题无法通过数学方式定义和/或以模块化方式构造,以供同一社区中的对等研究人员使用,以方便他们的工作。部分原因是因为没有具体定义的方法可以帮助研究人员清楚地描述他们的问题,部分原因是一种方法适合一个问题,但不适用于其他问题。为了将某人的研究结果应用于新领域并让研究人员更有效地相互协作,提出了一种具有自适应进化策略的定义明确的体系结构。它可以根据现有知识和以前的研究经验自动找到最佳解决方案。所提出的体系结构基于面向对象的编程技能,这些技能又成为社区交互发展策略和知识共享机制的基础。他们使用渐进式学习策略和常识性包装定义来构成自主进化机制。该体系结构定义了十四个高度模块化的类,这些类允许用户增强与相同或相似研究社区中其他人的协作。提出的进化策略还结合了用户预先定义的算法,小组互动和学习理论的优点,以解决特定问题的最佳解决方案。最后,解决资源限制问题以验证所提出工作的可重用性和灵活性。我们的结果表明,即使不对问题进行任何特定的调整,最佳或接近最佳的解决方案也是可行的。

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