Jean-Philippe Lessard
Jean-Philippe Lessard

Jean-Philippe Lessard

Professor of Mathematics

Department of Mathematics and Statistics
McGill University, Montréal

Research areas

Infinite dimensional dynamical systems, computer-assisted proofs, partial differential equations, delay differential equations, ordinary differential equations, celestial mechanics, topological methods, fixed point methods, functional analytic methods, continuation methods, approximation theory, spectral methods, bifurcation theory, stable and unstable manifolds, chaotic dynamics, Morse–Conley–Floer homology.

Short biography

I received my Ph.D. from Georgia Tech in 2007 under the supervision of Konstantin Mischaikow, after an M.Sc. at the Université de Montréal (2002) and a B.Sc. at the Université de Sherbrooke (2000). I then held postdoctoral positions at VU University Amsterdam, Rutgers University and the Institute for Advanced Study (NSF Mathematical Sciences Institutes Postdoctoral Fellow), before leading the Computational Mathematics research line at BCAM in Bilbao. I was a professor at Université Laval from 2011 to 2017, and joined McGill University in 2017, where I have been Professor since 2022. From 2019 to 2021, I served as Deputy Director of Scientific Programs at the Centre de recherches mathématiques (CRM). I am a member of the editorial board of the Journal of Dynamics and Differential Equations.

News and Highlights

Online profiles and CV

Google Scholar ResearchGate ORCID Curriculum Vitae (PDF)

Recent work

  1. [82]
    Platonic constellations of periodic motions in the (n+1)- body problem Preprint
    Preprint, 2026
  2. [81]
    Rigorous Validation of Cusp Bifurcations of Stationary Periodic Patterns in Partial Differential Equations Preprint
    D. Blanco and J.-P. Lessard
    Preprint, 2026
  3. [80]
    Spatially inhomogeneous two-cycles in an integrodifference equation To appear
    K. Church, K. Constantineau and J.-P. Lessard
    To appear in SIAM Journal on Applied Dynamical Systems, 2026
  4. [79]
    From the Lagrange Triangle to the Figure Eight Choreography: Proof of Marchal’s Conjecture To appear
    To appear in the Transactions of the American Mathematical Society, 2026
  5. [78]
    From heteroclinic loops to homoclinic snaking in reversible systems: rigorous forcing through computer-assisted proofs
    J.B. van den Berg, G. Duchesne and J.-P. Lessard
    SIAM Journal on Applied Dynamical Systems, 25(3): 2355–2400, 2026

All publications →

This page was last updated on September 29, 2026.