activity
20202026
most citedThe Strahler number of a parity game

5 citations · 6 across the 4 of their papers we have counts for

collaborators

6 papers

cs.GT2026

Solving Streett and Emerson-Lei Games with Universal Trees

Daniel Hausmann, Marcin Jurdzinski, Nir Piterman

Nearly a decade ago, Calude et al. showed that parity games can be solved in quasi-polynomial time. This result is now understood in terms of universal trees. By reduction to parit…

cs.FL2026★ 1 cited

Fast Obligation Translation and Synthesis

Alexandre Duret-Lutz, Giuseppe De Giacomo, Marcin Jurdzinski +3

Syntactic obligations are a fragment of LTL formulas that translate to deterministic weak -automata (DWA). We show that syntactic obligations can be very efficiently converted t…

cs.FL2024

Lookahead Games and Efficient Determinisation of History-Deterministic Büchi Automata

Rohan Acharya, Marcin Jurdziński, Keya Prakash

Our main technical contribution is a polynomial-time determinisation procedure for history-deterministic Büchi automata, which settles an open question of Kuperberg and Skrzypczak,…

cs.LO2020

A symmetric attractor-decomposition lifting algorithm for parity games

Marcin Jurdziński, Rémi Morvan, Pierre Ohlmann +1

Progress-measure lifting algorithms for solving parity games have the best worst-case asymptotic runtime, but are limited by their asymmetric nature, and known from the work of Cze…

cs.DS2020★ 5 cited

The Strahler number of a parity game

Laure Daviaud, Marcin Jurdziński, K. S. Thejaswini

The Strahler number of a rooted tree is the largest height of a perfect binary tree that is its minor. The Strahler number of a parity game is proposed to be defined as the smalles…

cs.DS2020

Universal Algorithms for Parity Games and Nested Fixpoints

Marcin Jurdziński, Rémi Morvan, K. S. Thejaswini

An attractor decomposition meta-algorithm for solving parity games is given that generalises the classic McNaughton-Zielonka algorithm and its recent quasi-polynomial variants due…