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A decomposition approach for a new test-scenario in complex problem solving

机译:解决复杂问题的新测试场景的分解方法

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Over the last years, psychological research has increasingly used computer-supported tests, especially in the analysis of complex human decision making and problem solving. The approach is to use computer-based test scenarios and to evaluate the performance of participants and correlate it to certain attributes, such as the participant's capacity to regulate emotions. However, two important questions can only be answered with the help of modern optimization methodology. The first one considers an analysis of the exact situations and decisions that led to a bad or good overall performance of test persons. The second important question concerns performance, as the choices made by humans can only be compared to one another, but not to the optimal solution, as it is unknown in general. Additionally, these test-scenarios have usually been defined on a trial-and-error basis, until certain characteristics became apparent. The more complex models become, the more likely it is that unforeseen and unwanted characteristics emerge in studies. To overcome this important problem, we propose to use mathematical optimization methodology not only as an analysis and training tool, but also in the design stage of the complex problem scenario. We present a novel test scenario, the IWR Tailorshop, with functional relations and model parameters that have been formulated based on optimization results. We also present a tailored decomposition approach to solve the resulting mixed-integer nonlinear programs with nonconvex relaxations and show some promising results of this approach.
机译:在过去的几年中,心理学研究越来越多地使用计算机支持的测试,尤其是在分析复杂的人类决策和解决问题方面。该方法是使用基于计算机的测试场景并评估参与者的表现,并将其与某些属性相关联,例如参与者调节情绪的能力。但是,只有借助现代优化方法才能回答两个重要问题。第一个考虑了对导致测试人员总体表现不好或良好的确切情况和决策的分析。第二个重要问题与性能有关,因为人类所做的选择只能相互比较,而不能与最佳解决方案进行比较,这通常是未知的。此外,这些测试方案通常是在反复试验的基础上定义的,直到某些特征变得明显为止。模型变得越复杂,研究中出现不可预见和不必要的特征的可能性就越大。为了克服这个重要问题,我们建议不仅在分析和训练工具中使用数学优化方法,而且在复杂问题场景的设计阶段也要使用数学优化方法。我们提出了一种新颖的测试场景,即IWR Tailorshop,具有基于优化结果制定的功能关系和模型参数。我们还提出了一种量身定制的分解方法,以解决具有非凸松弛的混合整数非线性程序,并显示了该方法的一些有希望的结果。

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