Tomáš Gonda, PhD

PostDoc

Room: 2S01 ITP
Phone: +43 512 507 52244
Email: Tomas.Gonda[at]uibk.ac.at

Research group: Mathematical Quantum Physics

More Information

  • FLD Research Documentation

    Publications 2024

    Contributions to Books / Journals

    Journal Article (Original Paper)
    • Gonda, T.; Reinhart, T.; Stengele, S.; De les Coves, G. (2024): A Framework for Universality in Physics, Computer Science, and Beyond.
      In: Compositionality 6/3, Nr. 3. (DOI) (Web link)

    Other Publications

    Electronic Publication (Preprint)
    • Catani, Lorenzo; Galley, Thomas D.; Gonda, Tomáš (2024): Resource-theoretic hierarchy of contextuality for general probabilistic theories. (DOI) (Web link)

    • Chen, L.; Fritz, T.; Gonda, T.; Klingler, A.; Lorenzin, A. (2024): The Aldous--Hoover Theorem in Categorical Probability. (Web link)

    • Fankhauser, Johannes; Gonda, Tomáš; De les Coves, Gemma (2024): Epistemic Horizons From Deterministic Laws: Lessons From a Nomic Toy Theory. (Web link)

    • Gonda, Tomáš; De les Coves, Gemma (2024): An Invitation to Universality in Physics, Computer Science, and Beyond. (DOI) (Web link)

    • Gonda, Tomáš; De les Coves, Gemma (2024): An Invitation to Universality in Physics, Computer Science, and Beyond. (Web link)

    • Yīng, Yìlè; Gonda, Tomáš; Spekkens, Robert (2024): Conceptual and formal groundwork for the study of resource dependence relations. (DOI) (Web link)



    Lectures 2024

    Presentations at Conferences, Symposia, etc.

    Conference Lecture (Invited Lecture)
    • Lecturer(s): Gonda, T.: Resource Theory of Privacy and Private Correlations.
      Workshop on Process Theory for Security Protocols and Cryptography, Tallinn, 2024-03-18. (Web link)

    Guest Lectures

    Guest Lecture
    • Lecturer(s): Gonda, Tomáš: Epistemic Horizons From Deterministic Laws: Lessons From a Nomic Toy Theory.
      University of Oxford, Oxford, 2024-06-13. (Web link)



    Publications 2023

    Contributions to Books / Journals

    Journal Article (Original Paper)
    • Fritz, Tobias; Gonda, Tomáš; Houghton-Larsen, Nicholas Gauguin; Lorenzin, Antonio; Perrone, Paolo; Stein, Dario (2023): Dilations and information flow axioms in categorical probability.
      In: Applied Categorical Structures 33/10, pp. 913 - 957. (DOI) (Web link)

    Other Publications

    Electronic Publication (Preprint)
    • Fritz, Tobias; Gonda, Tomáš; Lorenzin, Antonio; Perrone, Paolo; Stein, Dario (2023): Absolute continuity, supports and idempotent splitting in categorical probability. (DOI) (Web link)



    Lectures 2023

    Presentations at Conferences, Symposia, etc.

    Conference Lecture (Invited Lecture)
    • Lecturer(s): Gonda, T.: A Framework for Universality in Physics, Computer Science and Beyond.
      Category Theory at Work in Computational Mathematics and Theoretical Informatics (CATMI 2023), Bergen, 2023-06-29. (Web link)

    Conference Lecture (Upon Registration)
    • Lecturer(s): Gonda, T.: Absolute continuity, supports and idempotent splitting in Markoc categories.
      Applied Category Theory (ACT 2023), Maryland, 2023-08-03. (Web link)

    Guest Lectures

    Guest Lecture
    • Lecturer(s): Gonda, T.: A Framework for Universality in Physics, Computer Science, and Beyond.
      The City University of New York, New York, 2023-09-27 (Online). (Web link)



    Lectures 2022

    Presentations at Conferences, Symposia, etc.

    Conference Lecture (Invited Lecture)
    • Lecturer(s): Gonda, T.: De Finetti's Theorem in Categorical Probability.
      Logic of Probabilistic Programming - CIRM, Marseille, 2022-02-01. (Web link)

    Conference Lecture (Upon Registration)
    • Lecturer(s): Gonda, T.: A Framework for Universality Across Disciplines.
      Ninth Symposium on Compositional Structures - SYCO 9, Como, 2022-09-08. (Web link)

    • Lecturer(s): Gonda, T. Co-author(s): Fritz, Tobias; Houghton-Larsen, Nicholas; Perrone, Paolo; Stein, Dario: Dilations and information flow axioms in categorical probability.
      Tenth Symposium on Compositional Structures (SYCO 10), Edinburgh, 2022-12-20. (Web link)

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