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A Revisit to Voltage Partitioning Problem

机译:重新审视电压分区问题

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We revisit voltage partitioning problem when the mapped voltages of functional units are predetermined. If energy consumption is estimated by formulation E - CV~2, a published work claimed this problem was NP-haxd. We clarify that it is polynomial solvable, then propose an optimal algorithm, its time complexity is O (nk + k~2d) which is best so far, where n, k, and d are respectively the numbers of functional units, available supply voltages, and voltages employed in the final design. In reality, considering leakage power the energy-voltage curve is not simply monotonically increasing and there is still no optimal polynomial time algorithm. However, under the assumption that energy-voltage curve is quasiconvex, which is also a good approximation to actual situation, the optimal solution can be got in time O [nk~2). Experimental results show that our algorithms are more efficient than previous works.
机译:当预先确定功能单元的映射电压时,我们重新审视电压分区问题。如果通过配方E - CV〜2估计能量消耗,则发布的工作声称该问题是NP-HAXD。我们阐明它是多项式可溶性,然后提出最佳算法,其时间复杂度是O(NK + K〜2D),到目前为止,其中N,K和D分别是功能单元的数量,可用电源电压和最终设计中采用的电压。实际上,考虑泄漏功率,能量电压曲线不仅仅单调增加,并且仍然没有最佳多项式时间算法。然而,在假设能量 - 电压曲线是准读数的情况下,这也是实际情况的良好近似,最佳解决方案可以在时间o [nk〜2)。实验结果表明,我们的算法比以前的作品更有效。

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