Estimating Pareto Fronts Using Issue Dependency for Bilateral Multi-issue Closed Nonlinear Negotiations

Shinji Kakimoto, K. Fujita
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引用次数: 3

Abstract

Bilateral multi-issue closed negotiation is an important class for real-life negotiations. Usually, negotiation problems have constraints such as a complex and unknown opponent's utility in real time, or time discounting. Recently, the attention of this study has focused on the nonlinear utility functions. In nonlinear utility functions, most of the negotiation strategies for linear utility functions can't adopt to the scenarios of nonlinear utility functions. In this paper, we propose the estimating method for the pareto frontier based on the opponent's bids. In the proposed method, the opponent's bid is divided into small elements considering the combinations between issues, and counted the number of the opponent's proposing to estimated the opponent's utility function. In addition, the genetic algorithm is employed to the proposed method to search the pareto optimal bids based on the opponent's estimated utility and own utility. Experimental results demonstrate that our proposed method considering the interdependency between issues can search the pareto optimal bids.
基于问题相关性的双边多问题封闭非线性谈判Pareto阵线估计
双边多议题封闭式谈判是现实谈判的重要课程。通常,谈判问题具有诸如复杂且未知的对手实时效用或时间贴现等约束条件。近年来,这方面的研究主要集中在非线性效用函数上。在非线性效用函数中,大多数线性效用函数的协商策略不能适用于非线性效用函数的场景。本文提出了一种基于对手出价的帕累托边界估计方法。在该方法中,考虑到问题之间的组合,将对手的叫牌划分为小元素,并计算对手的叫牌个数来估计对手的效用函数。此外,该方法采用遗传算法根据对手的估计效用和自己的效用搜索帕累托最优出价。实验结果表明,该方法考虑了问题之间的相互依赖关系,能够搜索到pareto最优出价。
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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