Dr. Daniel Hausmann

About me

I am interested in

  • infinite-duration games
  • automata on infinite words
  • fixpoint theory
  • reactive synthesis
  • model and satisfiability checking (for temporal logics)
  • coalgebra and coalgebraic logic

Interested in collaboration? I am always open to exciting opportunities for joint work! Information for prospective PhD or postdoctoral students

News

  • July 2025: Emerson-Lei and Manna-Pnueli Games for LTLf+ and PPLTL+ Synthesis extended version on arXiv accepted at KR 2025
  • July 2025: Generalised Reachability Games Revisited full version on arXiv accepted at GandALF 2025
  • May 2025: Büchi Games for the Unguarded Alternation-free µ-Calculus accepted at TbiLLC 2025
  • April 2025: Alternating Nominal Automata with Name Allocation extended version on arXiv accepted at LICS 2025
  • March 2025: Efficient Model Checking for the Alternating-Time µ-Calculus via Effectivity Frames extended version on arXiv accepted at SPIN 2025
  • February 2025: PC member at CALCO 2025 and KR 2025
  • September 2024: Start of Marie Skłodowska-Curie fellowship at Liverpool, UK

Publications

A full list of my publications (including upcoming publications) can be found here.

Also see my profiles at DBLP or Google Scholar.

Short CV

2024 — 2026: Marie Skłodowska-Curie fellow at the University of Liverpool, UK
since 2024: Lecturer (Assistant Professor) in computer science at the University of Liverpool, UK
2021 — 2024: Postdoctoral researcher at the University of Gothenburg / Chalmers University of Technology, Sweden
2018 — 2021: Postdoctoral researcher at Friedrich-Alexander University Erlangen-Nuremberg, Germany
2018: PhD in computer science at Friedrich-Alexander University Erlangen-Nuremberg, Germany

Further Information

My PhD thesis Satisfiability Checking for the Coalgebraic µ-Calculus (supervised by Lutz Schröder) gives a detailed discourse on decision procedures for the satisfiability problem of general modal fixpoint logics.

Various satisfiability and model checking algorithms for the coalgebraic µ-calculus have been implemented within COOL.

Contact

Address:   University of Liverpool Room:   Office Room 2.16b, George Holt Building
    School of Computer Science and Informatics Telephone:   --
    George Holt Building Fax:   --
    Liverpool L69 3BX, United Kingdom E-Mail:   hausmann(at)liverpool.ac.uk