activity
20172022
most citedRuntime Distributions and Criteria for Restarts

8 citations · 12 across the 5 of their papers we have counts for

collaborators

7 papers

cs.DS2022

Towards an Understanding of Long-Tailed Runtimes of SLS Algorithms

Jan-Hendrik Lorenz, Florian Wörz

The satisfiability problem is one of the most famous problems in computer science. Its NP-completeness has been used to argue that SAT is intractable. However, there have been trem…

cs.AI2022★ 1 cited

Too much information: why CDCL solvers need to forget learned clauses

Tom Krüger, Jan-Hendrik Lorenz, Florian Wörz

Conflict-driven clause learning (CDCL) is a remarkably successful paradigm for solving the satisfiability problem of propositional logic. Instead of a simple depth-first backtracki…

cs.DS2021

Evidence for Long-Tails in SLS Algorithms

Florian Wörz, Jan-Hendrik Lorenz

Stochastic local search (SLS) is a successful paradigm for solving the satisfiability problem of propositional logic. A recent development in this area involves solving not the ori…

cs.NI2021★ 2 cited

Statistical privacy-preserving message dissemination for peer-to-peer networks

David Mödinger, Jan-Hendrik Lorenz, Fanz J. Hauck

Concerns for the privacy of communication is widely discussed in research and overall society. For the public financial infrastructure of blockchains, this discussion encompasses t…

cs.AI2020

On the Effect of Learned Clauses on Stochastic Local Search

Jan-Hendrik Lorenz, Florian Wörz

There are two competing paradigms in successful SAT solvers: Conflict-driven clause learning (CDCL) and stochastic local search (SLS). CDCL uses systematic exploration of the searc…

cs.DS2019★ 1 cited

The Potential of Restarts for ProbSAT

Jan-Hendrik Lorenz, Julian Nickerl

This work analyses the potential of restarts for probSAT, a quite successful algorithm for k-SAT, by estimating its runtime distributions on random 3-SAT instances that are close t…

cs.DS2017★ 8 cited

Runtime Distributions and Criteria for Restarts

Jan-Hendrik Lorenz

Randomized algorithms sometimes employ a restart strategy. After a certain number of steps, the current computation is aborted and restarted with a new, independent random seed. In…