首页> 外文会议>International Conference on Modeling Decisions for Artificial Intelligence >On the Distributivity Equation I(x,u_1(y,z)) = u_2(I(x,y),I(x,z)) for Decomposable Uninorms (in Interval-Valued Fuzzy Sets Theory) Generated from Conjunctive Representable Uninorms
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On the Distributivity Equation I(x,u_1(y,z)) = u_2(I(x,y),I(x,z)) for Decomposable Uninorms (in Interval-Valued Fuzzy Sets Theory) Generated from Conjunctive Representable Uninorms

机译:在分发方程I(x,u_1(y,z))= u_2(i(x,y),i(x,z))用于可分解的不震动(间隔值模糊集理论)从联合可代表的不匹配产生的

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In this paper we continue investigations connected with distributivity of implication operations over decomposable (t-representable) operations. Our main goal is to show the general method of solving the following distributivity equation I(x,u_1(y, z)) = u_2(I(x, y), I(x, z)), when u_1, u_2 are decomposable uninorms (in interval-valued fuzzy sets theory) generated from two conjunctive representable uninorms. As a byproduct result we show all solutions of some functional equation related to this case.
机译:在本文中,我们继续调查与可分解(T-Capseable)操作的含义操作的分配。我们的主要目标是展示求解以下分发方程i(x,u_1(y,z))= u_2(i(x,y))的一般方法,当u_1时,u_2是可分解的从两个联合可代表无匹配产生的不违规(间隔值模糊集理论)。作为副产品结果,我们显示了与这种情况相关的一些功能方程的所有解决方案。

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