Using an improved backtrack algorithm with sophisticated pruning techniques, we revise previous observations correlating a high frequency of hard to solve Hamiltonian cycle instan...
Two classic “phase transitions” in discrete mathematics are the emergence of a giant component in a random graph as the density of edges increases, and the transition of a rand...
Abstract. We present a novel static analysis technique that substantially improves the quality of invariants inferred by standard loop invariant generation techniques. Our techniqu...
Rahul Sharma 0001, Isil Dillig, Thomas Dillig, Ale...
Interest in asynchronous circuit design is increasing due to its promise of efficient designs. The quiescent nature of asynchronous circuits allows them to remain in a stable stat...