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Numerical Solutions of Two-Point Fuzzy Boundary Value Problem Using Half-Sweep Alternating Group Explicit Method

机译:双扫描交替组显式方法的两点模糊边值问题的数值解

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The main purpose of this paper is to examine the application of complexity reduction approach based on halfsweep iteration concept with Alternating Group Explicit (AGE) method namely Half-Sweep AGE (HSAGE) method for solving system of linear equations generated from the discretization of two-point fuzzy boundary value problems (FBVPs). To form the linear system, the corresponding second order finite difference scheme has been used to derive the half-sweep finite difference approximation equation of the problems. The formulation and implementation of the proposed iterative method are discussed. Furthermore, numerical results of two test problems are also included in order to verify performance of the method compared to Full-Sweep Gauss-Seidel (FSGS) and Full-Sweep AGE (FSAGE) methods. The findings show that the proposed HSAGE method is superior to other tested methods in the sense of number of iterations, execution time and Hausdorff distance.
机译:本文的主要目的是研究基于半满迭代概念的复杂性减少方法的应用,交替组显式(年龄)方法即半扫描年龄(HSAGE)方法,用于求解从两个离散化产生的线性方程系统的方法点模糊边值问题(FBVPS)。为了形成线性系统,已经使用相应的二阶有限差分方案来导出问题的半扫描有限差近似方程。讨论了所提出的迭代方法的制定和实施。此外,还包括两个测试问题的数值结果,以验证与全扫描高斯 - Seidel(FSGS)和全扫描年龄(FSAGE)方法相比验证该方法的性能。调查结果表明,所提出的HSAGE方法优于迭代,执行时间和Hausdorff距离的数量的其他测试方法。

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