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Email

p.zinn@unimelb.edu.au

Credentials


Position
Professor in Mathematical Physics
School of Mathematics and Statistics
Education
Habilitation
Universite Pierre et Marie Curie (Paris VI)
PhD
Universite Pierre et Marie Curie (Paris VI)
ORCID

0000-0002-6201-9562

Prof Paul Zinn-Justin

Professor in Mathematical Physics
School of Mathematics and Statistics

100 Scholarly works
5 Projects

HIGHLIGHTS

  • 2026

    Journal article

    SCHUBERT PUZZLES AND INTEGRABILITY II: MULTIPLYING MOTIVIC SEGRE CLASSES
    DOI: 10.1090/cams/57
  • 2026

    Journal article

    SCHUBERT PUZZLES AND INTEGRABILITY I: INVARIANT TRILINEAR FORMS
    DOI: 10.1090/cams/56
  • 2025

    Journal article

    A Uniform R-Matrix for Adjoint Representations
    DOI: 10.55318/bgjp.2025.52.s1.159
  • 2025

    Reference Work

    Integrability and Combinatorics
    DOI: 10.1016/b978-0-323-95703-8.00261-5
  • 2024

    Research grants (ARC, NHMRC, MRFF)

    Shuffle Algebras and Vertex Models
  • 2021

    Research grants (ARC, NHMRC, MRFF)

    Elliptic Schubert Calculus
  • 2016

    Research Grant

    From Quantum Integrable Systems to Algebraic Geometry and Combinatorics
Paul Zinn-Justin

RECENT SCHOLARLY WORKS

  • 2024

    Book Chapter

    Integrability and Combinatorics
    DOI: 10.1016/B978-0-323-95703-8.00261-5
  • 2024

    Journal article

    The CotangentSchubert Macaulay2 package
    DOI: 10.2140/jsag.2024.14.73
  • 2023

    Journal article

    The six-vertex model on random planar maps revisited
    DOI: 10.1016/j.jcta.2023.105739
  • 2023

    Journal article

    Vertex models for Canonical Grothendieck polynomials and their duals
    DOI: 10.5802/alco.235
  • 2022

    Book

    Hypergeometry, Integrability and Lie Theory
    DOI: 10.1090/conm/780
  • 2022

    Book Chapter

    Shuffle algebras, lattice paths and the commuting scheme
    DOI: 10.1090/conm/780/15686

RECENT PROJECTS

  • 2019

    Research Grant

    Matrix Product Multi-Variable Polynomials From Quantum Algebras
  • 2016

    Internal Research Grant

    From Quantum Integrable Systems to Algebraic Geometry and Combinatorics

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