时间复用FPGA分区中调度压缩的图论优化算法

Huiqun Liu, D. F. Wong
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引用次数: 12

摘要

时序压缩问题是S. Trimberger(1998)针对时间复用FPGA分区提出的一个开放性问题,提出了一种最优算法来解决该问题。时间复用fpga具有通过分时逻辑显著提高逻辑密度的潜力。调度压缩是时间复用fpga分区的重要步骤,对分区方案的质量有很大影响。我们通过将调度压缩问题转化为约束的最小-最大路径问题来精确地解决调度压缩问题。我们进一步扩展了该算法,以最小化调度压缩过程中的通信开销。实验表明,该算法优于现有的启发式算法,运行效率很高。
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A graph theoretic optimal algorithm for schedule compression in time-multiplexed FPGA partitioning
Presents an optimal algorithm to solve the schedule compression problem, which is an open problem proposed by S. Trimberger (1998) for time-multiplexed FPGA partitioning. Time-multiplexed FPGAs have the potential to dramatically improve logic density by time-sharing logic. Schedule compression is an important step in partitioning for time-multiplexed FPGAs and can greatly influence the quality of the partitioning solution. We exactly solve the schedule compression problem by converting it to a constrained min-max path problem. We further extend our algorithm to minimize the communication cost during schedule compression. Experiments show that our optimal algorithm outperforms the existing heuristics and runs very efficiently.
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