Title :
A scaled LSE wirelength model for VLSI global placement
Author :
Jianli Chen ; Wenxing Zhu
Author_Institution :
Center for Discrete Math. & Theor. Comput. Sci., Fuzhou Univ., Fuzhou, China
Abstract :
By ignoring some cell overlaps, the common objective of the very large scale integration (VLSI) global placement problem is to minimize its total half-perimeter wirelength (HP-WL). As the HPWL is not differentiable, the log-sum-exponential (LSE) wirelength model, one of the most powerful differentiable wirelength approximation functions, has been adopted in several nonlinear programming-based placers. In this paper, a scaled LSE (sLSE) wirelength model is proposed to approximate HPWL. In the sLSE wirelength model, the wirelength is calculated according to the exact wirelength of each net, which is a more exact approximation of HPWL. Based on the sLSE wirelength model and the framework of placer NTUplace3, an sLSE based nonlinear solver is generated to solve the VLSI global placement problem. Comparisons of experimental results show that the sLSE wirelength model can approximate HPWL more accurately than the LSE wirelength model.
Keywords :
VLSI; integrated circuit interconnections; integrated circuit layout; nonlinear programming; HP-WL; LSE wirelength model; VLSI global placement; differentiable wirelength approximation; half-perimeter wirelength; log-sum-exponential wirelength model; nonlinear programming-based placers; nonlinear solver; very large scale integration global placement; Approximation methods; Benchmark testing; Computational modeling; Force; Runtime; Very large scale integration; Wires; HPWL; LSE wirelength model; VLSI Global placement; sLSE based nonlinear solver;
Conference_Titel :
Fuzzy Systems and Knowledge Discovery (FSKD), 2014 11th International Conference on
Conference_Location :
Xiamen
Print_ISBN :
978-1-4799-5147-5
DOI :
10.1109/FSKD.2014.6980955