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Fair division rules for funds distribution: The case of the Italian Research Assessment Program (VQR 2004-2010)

机译:公平分配资金的规则:意大利研究评估计划(VQR 2004-2010)

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摘要

In a great number of applications, it is necessary to distribute resources or tasks to agents collaborating with each other in order to maximize the social welfare of the structure they belong to. The question in these cases is how to divide in a fair way the outcome that the structure eventually earns, say money, to the participating agents. The paper faces this issue by focusing on a real-world application: the distribution of funds to Italian research structures and substructures, after a research assessment program (known as VQR) that is currently evaluating the Italian research production over years 2004-2010. A number of desirable properties for any reasonable fair division rule are identified and exemplified for the case-study application. For instance, it is argued that the money distribution should be independent of possible alternative allocations of research products, and it should consider the actual contribution of every researcher to the outcome of the structure (s)he belongs to. Moreover, the whole process starting from the preliminary phase of products selection is dealt with, in order to prevent possible strategic behaviors from researchers that may lead their structure to miss its best possible score in the evaluation process. A fair solution based on the notion of Shapley value is described and analyzed. It turns out that the proposed solution enjoys all the desirable properties of fair division rules, and it could effectively be implemented in the VQR, as well as in related division-rules applications
机译:在大量应用中,有必要将资源或任务分配给彼此协作的代理,以最大化其所属结构的社会福利。在这些情况下,问题是如何公平地划分该结构最终为参与的代理人赚钱的结果。本文通过关注现实世界的应用来解决这个问题:在一项研究评估计划(称为VQR)之后,将资金分配给意大利的研究结构和子结构,该计划目前正在评估2004-2010年间的意大利研究成果。对于案例研究应用,确定并举例说明了任何合理的公平划分规则的许多理想属性。例如,有人认为,货币分配应独立于研究产品的可能替代分配,并且应考虑每个研究人员对其所属结构的结果的实际贡献。此外,应对从产品选择的初始阶段开始的整个过程,以防止研究人员可能采取的战略行为,这些行为可能导致他们的结构在评估过程中错过其最佳成绩。描述并分析了基于Shapley值概念的公平解决方案。事实证明,所提出的解决方案具有公平划分规则的所有理想属性,并且可以在VQR以及相关划分规则应用中有效实施

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