March 28, 2017

Download ACM transactions on design automation of electronic systems by M. R. Greenstreet on formal verification, K-J Le, J. J. PDF

By M. R. Greenstreet on formal verification, K-J Le, J. J. Tang, T. C. Huang on BIFEST, V. S. S. Nair on spectral based heuristics, others C. Kern

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ACM Transactions on Design Automation of Electronic Systems, Vol. 10, No. 2, April 2005. TLB Energy Using Software an Hardware Techniques • 235 Fig. 2. Three different iL1 look-up strategies: (a) PI-PT, (b) VI-PT, and (c) VI-VT. iTLB lookup is before iL1 indexing in PI-PT, done concurrently with iL1 indexing in VI-PT, and done only on an iL1 miss in VI-VT. good. The StrongARM is an example of this kind of iL1 indexing [SA 2002]. This strategy has aliasing problems, and the solution is to typically add a few most significant bits to differentiate between address spaces.

The third term in the triple is always “1,” as N is a primary input gate. Consider an internal node N in T . We construct the list of triples of N from its child nodes. For simplicity, we assume that N has two child nodes with the following two lists of triples: {( p1 , e1 , b1 ), ( p2 , e2 , b2 ), . . , ( pm , em , bm )}, {( p1 , e1 , b1 ), ( p2 , e2 , b2 ), . . , ( pn , en , bn )}. For a particular skew value of N , let tpc and tev be the precharge and evaluation delay if N is not clocked, and let tpc and tev be the precharge and evaluation delay if N is clocked.

2, April 2005. Synthesis of Skewed Logic Circuits • 225 single inequality which captures the same constraints. The single inequality has the form: s1 + · · · + sm + s1 + · · · + sn − t1 − · · · − tl ≥ m + n − l − 1. (A-3) PROOF We start from the simple case with n equal to 1. The set of inequalities that capture the constraints, denoted by Z , consists of the single inequality constraint within S1 and the m inequality constraints between S1 and S2 : s1 + · · · + sm ≥ m − 1, (A-4) sm + s1 − t1 − · · · − tl ≥ −(l − 1), (A-5) sm−1 + s1 − t1 − · · · − tl − sm ≥ −l , ..

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