妥协可接受的NTU模糊对策的妥协值

The Compromise Value of Admissible Fuzzy NTU-game

在经典NTU对策中,妥协可接受的NTU对策是与现实最贴近的分配模型,那么作为妥协可接受的NTU模糊对策的唯一单值解妥协值的研究价值是不言而喻的。文章以妥协可接受的NTU对策的妥协值为基础,将妥协值的性质推广到妥协可接受NTU模糊对策的模型中,从而得到具有非空核心的、妥协可接受的NTU模糊对策的妥协值,并且证明了该妥协值满足的部分性质和定理。

Compromise admissible NTU-game is the closest with the distribution model of reality,then as the only single-valued solution of compromise admissible NTU-game,the value of compromise Solution is self-evident.The notion of the compromise value is extended which is based on the compromise value for NTU-game.It is shown that the nonempty cores of compromise admissible fuzzy cooperative NTU-game is established,then the axioms and properties of his compromise solution are proved.