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Solution and Optimization of FPGA Routing Algorithm

机译:FPGA路由算法的解决方案与优化

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Optimized solvers for the Boolean satisfiability problem have many applications in areas such as FPGA routing, planning, and so forth. In the context of FPGA routing where routing resources are fixed, Boolean formulation methods can prove the unroutability of a given circuit, which is a clear advantage over classical net-at-a-time approaches. This paper introduces a new and efficient hybrid routing algorithm for FPGAs. Novel features of this approach include: (1) employing the Pseudo-Boolean Satisfiability to offset the disadvantage of sub-SAT formulation; (2) integrating our approach with geometric routing algorithm. Preliminary experiments results show that this approach can greatly reduce the numbers of variables and clauses, and the running time is dramatic reduced which compared with the sub-SAT.
机译:用于布尔满足性问题的优化求解器在FPGA路由,规划等区域中具有许多应用。在FPGA路由的上下文中,其中路由资源是固定的,布尔配方方法可以证明给定电路的不应突然,这是在古典网站上的方法中的明显优势。本文介绍了一种用于FPGA的新型高效的混合路由算法。这种方法的新功能包括:(1)采用伪布尔满足性抵消子卫星配方的缺点; (2)将我们的方法与几何路由算法集成。初步实验结果表明,这种方法可以大大减少变量和条款的数量,而运行时间与子址相比剧烈降低。

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