2000
DOI: 10.1007/3-540-40922-x_23
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SAT-Based Verification without State Space Traversal

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Cited by 106 publications
(91 citation statements)
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“…For these designs, the number of flip-flops ranges from ~1K to ~13K and number of 2-input gates ranges from ~20K to ~0.5M. Out of 15 examples, 6 have counter examples and the rest do not have counterexample within the bound chosen. We used a Master (referred to as M) and 2 Clients (referred as C1 and C2) model where C1 and C2 can communicate with each other.…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…For these designs, the number of flip-flops ranges from ~1K to ~13K and number of 2-input gates ranges from ~20K to ~0.5M. Out of 15 examples, 6 have counter examples and the rest do not have counterexample within the bound chosen. We used a Master (referred to as M) and 2 Clients (referred as C1 and C2) model where C1 and C2 can communicate with each other.…”
Section: Methodsmentioning
confidence: 99%
“…Their performance is less sensitive to the problem sizes and they do not suffer from space explosion. As a result, various researchers have developed routines for performing Bounded Model Checking (BMC) using SAT [5][6][7][8]. Unlike symbolic model checking, BMC focuses on finding bugs of a bounded Fig.…”
Section: Introductionmentioning
confidence: 99%
“…Two recent works [18,89] have proposed the use of more powerful forms of induction known as induction with depth and unique states induction to verify safety properties. For induction with depth n the formulas of Eq.…”
Section: Sat-based Inductive Reasoningmentioning
confidence: 99%
“…This frequently allows induction proofs to go through successfully. A related line of research is based on generating an inductive invariant to be used as overapproximation for the reachable states in the context of sequential equivalence checking [18,94,99].…”
Section: Sat-based Inductive Reasoningmentioning
confidence: 99%
“…This is mainly due to the fact that SAT algorithms have seen tremendous improvements in the last few years, allowing larger problem instances to be solved in different applications domains. Such applications include formal verification [1], FPGA routing [2], global routing [3], logic synthesis [4], sequential equivalence checking [5], and VLSI testing [6]. SAT has also been extended to a variety of applications in Artificial Intelligence including other well-known NP-complete problems such as graph colorability, vertex cover, and Hamiltonian path [7].…”
Section: Introductionmentioning
confidence: 99%