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PARALLEL SOLVER OF LARGE SYSTEMS OF LINEAR INEQUALITIES USING FOURIER-MOTZKIN ELIMINATION

机译:傅里叶-莫兹金消除法求解线性不等式大系统的并行求解

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Fourier-Motzkin elimination is a computationally expensive but powerful method to solve a system of linear inequalities. These systems arise e.g. in execution order analysis for loop nests or in integer linear programming. This paper focuses on the analysis, design and implementation of a parallel solver for distributed memory for large systems of linear inequalities using the Fourier-Motzkin elimination algorithm. We also measure the speedup of parallel solver and prove that this implementation results in good scalability.
机译:傅立叶-莫兹金消除是解决线性不等式系统的一种计算量大但功能强大的方法。这些系统例如在在执行循环嵌套的执行顺序分析或整数线性编程中。本文重点研究了使用Fourier-Motzkin消除算法的大型线性不等式系统的分布式内存并行求解器的分析,设计和实现。我们还测量了并行求解器的速度,并证明了此实现可带来良好的可伸缩性。

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