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Finitary solvability conditions for systems of fuzzy relation equations

机译:模糊关系方程系统的合理可减性条件

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摘要

In this paper, we consider the problem of solving systems of fuzzy relation equations. Two types of these systems with different compositions are considered and processed simultaneously. A new sufficient condition and new solvability criteria are proposed for systems of both types. All these conditions are finitary and thus can be easily verified. The sufficient condition and criteria of solvability characterize a relationship between a skeleton n × n matrix (n is a number of equations) and a vector of the right-hand side.
机译:在本文中,我们考虑了模糊关系方程求解系统的问题。 同时考虑和处理具有不同组成的两种类型的这些系统。 为两种类型的系统提出了一种新的充分条件和新的可加工标准。 所有这些条件都是合理的,因此可以容易地验证。 可溶性的充分条件和标准表征了骨架n×n矩阵(n是一系列等式)和右手侧的矢量之间的关系。

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