- On the Reduction of the CSP Dichotomy Conjecture to Digraphs2013 | Faculty of Mathematics and Physics
- Topology is relevant (in a dichotomy conjecture for infinite-domain constraint satisfaction problems)2019 | Faculty of Mathematics and Physics
- The Equivalence of Two Dichotomy Conjectures for Infinite Domain Constraint Satisfaction Problems2017 | Faculty of Mathematics and Physics
- The algebraic dichotomy conjecture for infinite domain Constraint Satisfaction Problems2016 | Faculty of Mathematics and Physics
- TOPOLOGY IS IRRELEVANT (IN A DICHOTOMY CONJECTURE FOR INFINITE DOMAIN CONSTRAINT SATISFACTION PROBLEMS)2020 | Faculty of Mathematics and Physics
- Equations in oligomorphic clones and the constraint satisfaction problem for omega-categorical structures2019 | Faculty of Mathematics and Physics
- A probabilistic approach to the dichotomy problem2006 | Faculty of Mathematics and Physics
- The dichotomy for conservative constraint satisfaction problems revisited2011 | Faculty of Mathematics and Physics
- ω-CATEGORICAL STRUCTURES AVOIDING HEIGHT 1 IDENTITIES2021 | Faculty of Mathematics and Physics
- A combinatorial constraint satisfaction problem dichotomy classification conjecture2010 | Faculty of Mathematics and Physics
- A FINER REDUCTION OF CONSTRAINT PROBLEMS TO DIGRAPHS2016 | Faculty of Mathematics and Physics
- CSP dichotomy for special triads2009 | Faculty of Mathematics and Physics
- Graphs, Polymorphisms and the Complexity of Homomorphism Problems2008 | Faculty of Mathematics and Physics
- ABSORBING SUBALGEBRAS, CYCLIC TERMS, AND THE CONSTRAINT SATISFACTION PROBLEM2012 | Faculty of Mathematics and Physics
- On the complexity of H-coloring for special oriented trees2018 | Faculty of Mathematics and Physics
- CSP DICHOTOMY FOR SPECIAL POLYADS2013 | Faculty of Mathematics and Physics
- A PROOF OF THE ALGEBRAIC TRACTABILITY CONJECTURE FOR MONOTONE MONADIC SNP2021 | Faculty of Mathematics and Physics
- Hrushovski's Encoding and ω-Categorical CSP Monsters2020 | Faculty of Mathematics and Physics
- WHEN SYMMETRIES ARE NOT ENOUGH: A HIERARCHY OF HARD CONSTRAINT SATISFACTION PROBLEMS2022 | Faculty of Mathematics and Physics
- The wonderland of reflections2018 | Faculty of Mathematics and Physics
- Graph Covers: Where Topology Meets Computer Science, and Simple Means Difficult2023 | Faculty of Mathematics and Physics
- Min Orderings and List Homomorphism Dichotomies for Signed and Unsigned Graphs2022 | Faculty of Mathematics and Physics