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l(f)rg2018-09-07 18:20
ժҪS·Ҏ(gu)ģu,(dng)ǰ·ĻBѽ(jng)_(sh)ʮfҎ(gu)ģ,ĻB·W(wng)j(lu)ѽ(jng)oʹÂy(tng)·ģMMЧķ,B}ѽ(jng)ɞƼs·l(f)չҪ}֮һģͽAg(sh)@ӵĸAģMнA̎ѽ(jng)ɞ˼·l(f)չP(gun)IȌҎ(gu)Bģ͵Ľģ㷨Mо,øMĹ(ji)c늉(MNA)HyԇoĻBW(wng)j(lu)ģ,õһݔݔ980Aģ,ͨ^ԓģ͵|(zh)M˷ᘌԓģҪģͽA㷨MнA,քe1.SVDģͽA;2.KrylovģͽA;3.SVD-KrylovģͽASVDƽؔ෽(BR)Krylovľƥ䷨(RK)@ɷNy(tng)ģͽA㷨MԔо,@ɷN㷨քeCDPLayerģ͡IssģMнA,Ķõ@ɷN㷨ĽA|(zh)C@ɷN㷨|(zh)Լ(yu)ݺ,С˷(LS),ԓfһNSVD-Krylov㷨С˷ĻA(ch),ͨ^ƽ,˵ʽsС˷(ECLS),ԓ㷨ʹýAģ܉ʴ_ƥԭAģ͵ǰr+iģ,ҌĸAҲС˱ƽķʽ,Ķ˽A(@rʾAģ͵A(sh),iؓ(sh),1ir)քeķN㷨ĻBģͽA30A,ͨ^挦,ʹñECLS㷨Ҏ(gu)BģMнA,܉ʹAģ͸õcԭģƥ,˽A`,s˽Arg,CԓЧ
[Abstract]:With the increasing scale of integrated circuits, the interconnection of integrated circuits has reached the scale of hundreds of thousands of levels, so it is impossible for such a large interconnect circuit network to use traditional circuit simulation tools for effective analysis. Interconnection problem has become one of the main problems restricting the development of integrated circuits. Therefore, the use of model reduction technology to reduce the order of such high-order models has become the key to the development of integrated circuits. In this paper, the modeling algorithm of large-scale interconnection model is studied, and a 980th order model with four inputs and four outputs is obtained by using the improved nodal voltage method (MNA) to model the interconnect network provided by the international test library. The properties of the model are analyzed by simulation. In this paper, we mainly use the following three models to reduce the order of the model, respectively, 1.SVD model reduction algorithm. The rational Krylov model reduction method is used to reduce the order of SVD-Krylov model. In this paper, two traditional model order reduction algorithms, (RK) based on Krylov, are studied in detail, which are the balanced truncation method based on SVD. The two algorithms are used to reduce the order of CDPLayer model. The order reduction properties of these two algorithms are obtained. After synthesizing the characteristics and advantages of the two algorithms, this paper leads to the least square method (LS), which can be said to be a SVD-Krylov algorithm. On the basis of the least square method, by introducing the translation operator, the equal-constrained least square method (ECLS),) is proposed. The algorithm can make the reduced-order model match the first Ri modules of the original high-order model accurately. The other higher order terms are also approximated by least square method, which greatly improves the order reduction accuracy (where r denotes that the order I of the reduced order model is a non-negative integer n 1 ≣

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