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Optimal Hardware Parameters Prediction for Best Energy-to-Solution of Sparse Matrix Operations Using Machine Learning Techniques

机译:最佳的硬件参数预测使用机器学习技术的最佳能量与稀疏矩阵操作的最佳能量

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Combinations of 3 hardware parameters (number of threads, core and uncore frequency) were tested for 4 sparse matrix algorithms (matrix-matrix addition, matrix-matrix multiplication and matrix-vector multiplication in 2 formats) on a set of over 2,000 matrices for the purpose of identifying the best energy-to-solution setting for each matrix and sparse matrix operation combination. On this set of data, the possibility of optimal hardware settings prediction based on the properties of each matrix were analysed using neural networks, support vector machines and fast decision tree learners. All 3 classes of algorithms have been proven to be a very effective instrument in a lot of areas including prediction and classification. In neural networks, the input neurons represented properties of a given matrix, output neurons represented the optimal hardware parameters. Network properties (hidden neuron layers, neurons per layer, learning coefficient and training cycles) impact on the prediction accuracy were analysed and the results showed that a network with 30 hidden neurons produced results close to the best achievable. The prediction accuracy of all neural networks ranged from 20-95%, with roughly 70% being the average. Support vector machines were accurate in 60-65% of cases and Fast decision tree learners provided the least accurate predictions, 50-55%.
机译:在一组超过2,000个矩阵上,测试了4个稀疏矩阵算法(矩阵 - 矩阵加法,矩阵 - 矩阵乘法和矩阵 - 向量乘法的矩阵 - 矩阵乘法和矩阵 - 向量乘法)的组合。识别每个矩阵和稀疏矩阵操作组合的最佳能量 - 解决方案设置的目的。在这组数据中,使用神经网络分析了基于每个矩阵的属性的最佳硬件设置预测的可能性,支持向量机和快速决策树学习者。所有3类算法已被证明是在许多区域中的一个非常有效的仪器,包括预测和分类。在神经网络中,输入神经元表示给定矩阵的特性,输出神经元表示最佳硬件参数。分析了网络性质(隐藏神经元层,每层,学习系数和训练周期)对预测准确度的影响,结果表明,具有30个隐蔽神经元的网络产生的结果接近最佳可实现的。所有神经网络的预测准确性范围为20-95%,大约为70%是平均值。支持向量机在60-65%的情况下准确,快速决策树学习者提供最低准确的预测,50-55%。

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