系统工程理论与实践
繫統工程理論與實踐
계통공정이론여실천
Systems Engineering—Theory & Practice
2012年
1期
139~145
,共null页
拟阵 准拟阵合作对策 τ值
擬陣 準擬陣閤作對策 τ值
의진 준의진합작대책 τ치
matroids; strictly cooperative games on matroids; τ value
考虑合作对策中联盟结构受到拟阵限制的情形，探讨准拟阵合作分配的理性和公平原则的公理化．利用经典合作对策τ值思想，构造了准拟阵合作对策τ值，并证明其满足理性和公平原则．最后将该方法与拟阵合作对策Shapley值在个体理性方面做了比较．
攷慮閤作對策中聯盟結構受到擬陣限製的情形，探討準擬陣閤作分配的理性和公平原則的公理化．利用經典閤作對策τ值思想，構造瞭準擬陣閤作對策τ值，併證明其滿足理性和公平原則．最後將該方法與擬陣閤作對策Shapley值在箇體理性方麵做瞭比較．
고필합작대책중련맹결구수도의진한제적정형，탐토준의진합작분배적이성화공평원칙적공이화．이용경전합작대책τ치사상，구조료준의진합작대책τ치，병증명기만족이성화공평원칙．최후장해방법여의진합작대책Shapley치재개체이성방면주료비교．
As for coalition structure being strict to matroids, two distribution principles of rationality and equality were designed for strictly cooperative games on matroids. Moreover, τ value for strictly cooperative games on matroids was constructed according to τ value for the typical cooperative games, which is characterized by two distribution principles of rationality and equality with the help of strictly mathematic reasoning. Finally, the τ- value compared with Shapley value for cooperative games on matroids in personal rationality.
