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A customized precision format based on mantissa segmentation for accelerating sparse linear algebra

机译:基于Mantissa分割的自定义精度格式加速稀疏线性代数

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Summary In this work, we pursue the idea of radically decoupling the floating point format used for arithmetic operations from the format used to store the data in memory. We complement this idea with a customized precision memory format derived by splitting the mantissa (significand) of standard IEEE formats into segments, such that values can be accessed faster if lower accuracy is acceptable. Combined with precision‐aware algorithms that dynamically adapt the data access accuracy to the numerical requirements, the customized precision memory format can render attractive runtime savings without impacting the memory footprint of the data or the accuracy of the final result. In an experimental analysis using the adaptive precision Jacobi method on diagonalizable test problems, we assess the benefits of the mantissa‐segmenting customized precision format on recent multi‐ and manycore architectures.
机译:发明内容在这项工作中,我们追求从用于存储存储器中的数据的格式的算术操作的浮点格式追求浮点格式。我们通过将标准IEEE格式的尾数(有效性)分成段来补充这种想法,通过将标准IEEE格式的尾数(有效数量)拆分,从而可以更快地访问该值,如果可以较低的精度是可接受的。结合精密感知算法,可动态调整数据访问精度与数值要求,定制的精确存储器格式可以呈现有吸引力的运行时节省,而不会影响数据的存储空间或最终结果的准确性。在使用自适应精密Jacobi方法对对角线敏感的试验问题的实验分析中,我们评估了近期多核和多核架构上的Mantissa分段定制精度格式的好处。

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