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Graphics Processing Units Implementation for Fast Algorithms Solving Electromagnetic Integral Equations

机译:图形处理单元实现快速算法求解电磁积分方程

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Two important components for solving fast algorithm implementations for integral equation (IE) methods in electromagnetic problems are addressed, including dense and sparse matrix-vector multiplications. For dense multiplications we present a box adaptive integral method (B-AIM) with O(N log N) computational complexity, which is implemented on massively parallel systems with single and multiple Graphics Processing Units (GPUs). We also present single- and multi-GPU implementations of sparse matrix-vector multiplication (SpMVM). Our timing tests show a 100-300x speed-up comparing to CPU implementations for B-AIM and 42x for SpMVM on a single GPU. For multi-GPU implementations the parallelization efficiency between 65% and 85% is achieved on systems with 4 GPUs.
机译:解决了用于解决电磁问题中积分方程(IE)方法的快速算法实现的两个重要组成部分,包括密集和稀疏的矩阵矢量乘法。对于密集乘法,我们介绍了一种具有O(n log n)计算复杂度的盒自适应积分方法(b-inip),其在具有单个和多个图形处理单元(GPU)的大量并行系统上实现。我们还呈现了稀疏矩阵矢量乘法(SPMVM)的单个和多GPU实现。我们的时序测试显示了100-300倍的加速,比较与单个GPU上的B-AIM和42x的CPU实现比较。对于多GPU实现,并行化效率在具有4个GPU的系统上实现了65%和85%。

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