Satisficing2 (squared) in system of systems engineering design

J. Salmon
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引用次数: 4

Abstract

Recent applications of methodologies that include principles of bounded rationality have resulted in techniques such as satisficing strategies to assist with decision making in multi-objective, interdependent, and complex systems and system of systems. These strategies are most appropriate for design and decision-making situations where the modeling, simulation, and testing can be lengthy and thus optimization or experimenting on a large number of candidate solutions is infeasible. As a result, a satisficing approach, where, once a solution is found that meets the requirements, objectives, or aspiration levels of the stakeholder(s), is implemented to make the decision or select the design alternative. At least two potential issues can occur with this particular strategy: 1) if the first design tested surpasses the aspiration levels successfully for all objectives, the decision maker may be hesitant to accept this solution, unsure of the ease at which future designs might also exceed aspiration levels, and 2) if no designs tested reach the aspiration levels of all objectives, even after the time or expense allotted for testing is complete, a decision maker faces the dilemma of whether or not their aspiration levels are impossible to reach under any design parameters or conditions. If one is unduly worried about the first of these two problems and responds by adjusting the aspirations levels higher accordingly, this can increase the probability of the second problem. This paper proposes a strategy of applying a second layer of the principles of satisficing to the classical satisficing strategy, collectively called the “satisficing squared” S2 method. The S2 method will be explored in selecting a portfolio of technologies to assist reaching the goals of NASA's Environmentally Responsible Aviation Project.
在系统工程设计中满足2(平方)
包括有限理性原则在内的方法学的最新应用已经产生了诸如满足策略等技术,以帮助在多目标、相互依赖和复杂的系统和系统的系统中进行决策。这些策略最适合设计和决策的情况,因为建模、仿真和测试可能很长,因此对大量候选解决方案进行优化或实验是不可行的。因此,一旦找到满足需求、目标或涉众期望水平的解决方案,就会实现一种令人满意的方法,以做出决策或选择设计备选方案。这种特殊策略至少会出现两个潜在问题:1)如果测试的第一个设计成功地超过了所有目标的期望水平,决策者可能会犹豫是否接受这个解决方案,不确定未来的设计是否也能轻松地超过期望水平,2)如果测试的设计没有达到所有目标的期望水平,即使在分配给测试的时间或费用完成之后,决策者面临的困境是,在任何设计参数或条件下,他们的期望水平是否不可能达到。如果一个人过度担心这两个问题中的第一个问题,并相应地调整更高的期望水平作为回应,这可能会增加第二个问题的可能性。本文提出了一种将满足原则的第二层应用于经典满足策略的策略,统称为“满足平方”S2方法。S2方法将用于选择技术组合,以帮助实现NASA环境负责航空项目的目标。
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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