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Practical Application of Cooperative Solution Concepts for Distribution Problems: An Analysis of Selected Game Theoretic Solution Concepts from an Economic Point of View

机译:分配问题的合作解决方案概念的实际应用:从经济角度分析选定的博弈论解决方案概念

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Most scientific publications on the subject of cooperative solution concepts only analyze these concepts from a game theoretic point of view. Therefore, it is often disregarded whether the cooperative solution concepts can be put into economic practice. One example for a possible application of cooperative solution concepts in practice is the fair distribution of collectively earned profits in cooperations of legally independent corporations. This chapter intends to analyze whether cooperative solution concepts are able to solve this practical problem. In the first part of this chapter two cooperative solution concepts are compared from a game theoretic point of view. The first cooperative solution concept is the widely known Shapley value that can be described as a rather "classic" cooperative solution concept. The second one is a younger, more innovative solution concept called X-value. These two cooperative solution concepts are compared with regard to the conditions and assumptions they are based on and the characteristics of their resulting solutions, e.g. the stability of a solution. In the second part the two cooperative solution concepts are analyzed from an economic point of view. For this purpose, criteria for a successful use of game theoretic solution concepts applied on distribution problems in economic practice are introduced, e.g. information requirements. Special attention is put on the fairness aspect, as a solution concept can only be successfully used in practice if all business partners accept the solution as fair. Lastly, a practical example is used to illustrate the specific numerical application of the two solution concepts. The findings of this chapter are of threefold kind. First, the variety of solution concepts and their results is illustrated by the comparison of the Shapley value and the X-value. Secondly, with the help of the calculation example it is revealed which information requirements and which other criteria have to be fulfilled in order to use the presented solution concepts in practice. Thirdly, it is analyzed whether at least one of the solution concepts is more likely to be put successfully into practice than the other.
机译:大多数关于合作解决方案概念的科学出版物仅从博弈论的角度分析这些概念。因此,经常忽略是否可以将合作解决方案概念应用于经济实践。在实践中可能应用合作解决方案概念的一个示例是,在合法独立的公司的合作中公平分配集体获得的利润。本章旨在分析协作解决方案概念是否能够解决此实际问题。在本章的第一部分中,从博弈论的角度比较了两个合作解决方案概念。第一个合作解决方案概念是众所周知的Shapley值,可以将其描述为“经典”合作解决方案概念。第二个是更年轻,更具创新性的解决方案概念,称为X值。比较这两个协作解决方案概念的条件和假设,以及它们所得出的解决方案的特征,例如解决方案的稳定性。在第二部分中,从经济角度分析了两个合作解决方案概念。为此,介绍了成功应用在经济实践中分配问题上使用的博弈论解决方案概念的标准,例如信息要求。要特别注意公平性,因为只有所有业务合作伙伴都接受公平的解决方案,解决方案概念才能在实践中成功使用。最后,通过一个实际的例子来说明这两个解决方案概念的具体数值应用。本章的发现有三方面。首先,通过比较Shapley值和X值来说明各种解决方案概念及其结果。其次,借助于计算示例,揭示了为了在实践中使用所提出的解决方案概念而必须满足哪些信息要求和哪些其他标准。第三,分析了至少一种解决方案概念是否比另一种更成功地付诸实践。

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