Olaf Beyersdorff
21 publications
4 venues
H Index 6
Affiliation
University of Jena, GermanyUniversity of Leeds, School of Computing, UK
Links
DBLPGoogle Scholar
ORCID- https://www.ti1.uni-jena.de/
- https://zbmath.org/authors/?q=ai:beyersdorff.olaf
- https://mathscinet.ams.org/mathscinet/MRAuthorID/760549
- https://mathgenealogy.org/id.php?id=154597
- https://www.wikidata.org/entity/Q60022559
- https://id.loc.gov/authorities/names/nb2018015264
- https://d-nb.info/gnd/132043599
| Name | Venue | Year | citations |
|---|---|---|---|
Proof Complexity of Propositional Model Counting.
|
SAT | 2023 | 0 |
| QCDCL vs QBF Resolution: Further Insights.
|
SAT | 2023 | 0 |
| Classes of Hard Formulas for QBF Resolution.
|
JAIR | 2023 | 0 |
| Should Decisions in QCDCL Follow Prefix Order?
|
SAT | 2022 | 1 |
| Classes of Hard Formulas for QBF Resolution.
|
SAT | 2022 | 0 |
| QCDCL with Cube Learning or Pure Literal Elimination - What is Best?
|
IJCAI | 2022 | 1 |
| Lower Bounds for QCDCL via Formula Gauge.
|
SAT | 2021 | 2 |
| QBFFam: A Tool for Generating QBF Families from Proof Complexity.
|
SAT | 2021 | 2 |
| Strong (D)QBF Dependency Schemes via Tautology-Free Resolution Paths.
|
SAT | 2020 | 2 |
| Proof Complexity of QBF Symmetry Recomputation.
|
SAT | 2019 | 4 |
| Short Proofs in QBF Expansion.
|
SAT | 2019 | 4 |
| Dynamic Dependency Awareness for QBF.
|
IJCAI | 2018 | 0 |
| Shortening QBF Proofs with Dependency Schemes.
|
SAT | 2017 | 14 |
| Dependency Schemes in QBF Calculi: Semantics and Soundness.
|
CP | 2016 | 18 |
| Lifting QBF Resolution Calculi to DQBF.
|
SAT | 2016 | 18 |
| Unified Characterisations of Resolution Hardness Measures.
|
SAT | 2014 | 19 |
| The Complexity of Theorem Proving in Autoepistemic Logic.
|
SAT | 2013 | 6 |
| Parameterized Complexity of DPLL Search Procedures.
|
SAT | 2011 | 38 |
| Proof Complexity of Propositional Default Logic.
|
SAT | 2010 | 8 |
| Does Advice Help to Prove Propositional Tautologies?
|
SAT | 2009 | 4 |
| The Complexity of Reasoning for Fragments of Default Logic.
|
SAT | 2009 | 0 |