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A Decentralized Approach to Solve Group AHP with Agreements by Consensus

机译:一种通过共识协议解决集团AHP的分散方法

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The analytical hierarchical process (AHP) is a multi-criteria, decision-making process that has demonstrated to be of a high utility to achieve complex decisions. This work presents a method to apply it in grupal decisions, where the weights that each user assigns to the criteria are different and private. A combination of consensus process and gradient ascent is used to reach a common agreement that optimizes the utility of the decision using the information exchanged in the local neighborhood exclusively. The AHP problem is modeled through a multilayer network. Each one of the criteria are negotiated by consensus with the direct neighbors on each layer of the network. Furthermore, each node performs a transversal gradient ascent and corrects locally the deviations from the personal decision to keep the best option. The process locates the global optimal decision, taking into account that this global function is never calculated nor known by any of the participants. If there is not a global optimal decision where all the participants have a not null utility, but a set of suboptimal decisions, they are automatically divided into different groups that converges into these suboptimal decisions.
机译:层次分析法(AHP)是一种多准则的决策过程,已证明对实现复杂决策具有很高的实用性。这项工作提出了一种将其应用于集体决策的方法,其中每个用户分配给标准的权重是不同的并且是私有的。使用共识过程和梯度上升的组合来达成一个共同的协议,该协议使用排他性的本地邻居信息来优化决策的效用。 AHP问题是通过多层网络建模的。每个标准都与网络每一层上的直接邻居协商达成共识。此外,每个节点执行横向梯度上升,并局部修正与个人决策的偏差,以保持最佳选择。该过程确定了全局最优决策,并考虑到该全局函数从未被任何参与者计算或知道。如果没有一个全局最优决策,其中所有参与者的效用都不为空,而是一组次优决策,则它们会自动分为不同的组,并收敛为这些次优决策。

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