Abstract: A method for functional verification includes transforming an original multiphase circuit design into a phase-abstracted circuit design by identifying cyclical (repetitive) signals in the multiphase circuit design, determining a number of simulation phases for the multiphase circuit design, unwinding the multiphase circuit design by the number of phases to create an unwound design, and then applying logic reduction techniques to the unwound design using the clock-like signals to reduce (simplify) the logic in the unwound design by eliminating unused/unnecessary registers, inputs, outputs, and logic. The resulting phase-abstracted design can then be processed much more efficiently by functional verification engines than the original multiphase circuit design due to the reduced number of registers/inputs.

Abstract: A method for formal verification includes a latch remodeling process to reduce computational requirements for clock modeling. Latches that exhibit flip flop-like output behavior in a synthesized layout of sequential logic are identified and replaced with flip flops to generate a remodeled layout. This latch replacement can be performed using rules that filter out latches that do not exhibit flip flop-like output behavior. Clock modeling is then performed on the remodeled layout. Because the remodeled layout contains fewer latches than the original synthesized layout, the computational expense and time required for clock modeling (and hence, formal verification) on the remodeled layout can be significantly reduced over the requirements for clock modeling (and formal verification) on the original synthesized layout.

Abstract: One embodiment of the present invention provides a system that verifies whether a trace can be produced by a generator. A generator is defined as a finite state machine with a set of input and output signals. A trace is defined as a sequence of assignments of non-parametric input and output signals of the generator. The generator may contain parametric inputs to model non-determinism. The trace does not contain assignments of the parametric inputs. During operation, the system builds a data structure to determine if there exists a sequence of parametric input assignments that can match the non-parametric inputs and outputs of the generator with the ones specified in the trace.

Abstract: A decomposition technique, for solving combinational constraint expressions, is presented. Decomposing a set of constraints can increase the opportunities for dividing them into independent sets that do not need to be conjoined in a constraint-solving process using a BDD representation. An AND decomposition, relying on a Theorem 1, is presented. An OR decomposition, relying on a corollary of Theorem 1, is presented. Theorem 1 provides an operation to test for, and create, a pair of sub-constraints G and H which are independent in any two variables x0 and x1. A decomposition procedure is presented for separating as many variables as possible, of an input constraint, into disjoint sub-constraints. A merging procedure is presented, that can be used if a decomposition does not only contain constraints whose support sets are disjoint from each other. The decomposition procedure can also be used to identify hold constraints.