Solving Fuzzy Systems of Linear Equations by the First-Order Richardson Method

Zineb Belhallaj, Abdellatif Semmouri
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Abstract

For the purpose of solving the systems of fuzzy equations, many interested researchers are proposed several iterative methods. The desired goal in this framework is to reduce the computational complexity either in memory space or in time. The natural idea is to improve the standard techniques, to give birth to others and to apply these theoretical results on the realistic plan.In this paper, we will extend the Richardson iterative method from crisp linear equations to fuzzy context. In addition, we explain the efficiency of suggested method by solving a numerical example as a fuzzy version of examples from classical circuit analysis.
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用一阶Richardson方法求解模糊线性方程组
为了求解模糊方程组,许多有兴趣的研究者提出了几种迭代方法。该框架的预期目标是减少内存空间或时间上的计算复杂度。自然的想法是改进标准技术,生产其他产品,并将这些理论结果应用于现实计划。在本文中,我们将理查德森迭代法从清晰的线性方程推广到模糊环境。此外,我们还通过求解一个数值实例来解释该方法的有效性,该实例是经典电路分析实例的模糊版本。
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