Lalonde, F., Pinsonnault, M., Groupes d' automorphismes et plongements symplectiques de boules dans les variétés rationnelles. C. R. Math. Acad. Sci. Paris 335 (2002), no.11, 931–934.
Lalonde, F., Pinsonnault, M., The topology of the space of symplectic balls in rational 4-manifolds. Duke Math. J. 122 (2004), no.2, 347–397.
Pinsonnault, M., Symplectomorphism groups and embeddings of balls into rational ruled 4-manifolds. Compos. Math. 144 (2008), no.3, 787–810.
Karshon, Y., Kessler, L., Pinsonnault, M., A compact symplectic four-manifold admits only finitely many inequivalent toric actions. J. Symplectic Geom. 5 (2007), no.2, 139–166.
Pinsonnault, M., Maximal compact tori in the Hamiltonian group of 4-dimensional symplectic manifolds. J. Mod. Dyn. 2 (2008), no.3, 431–455.
Anjos, S., Lalonde, F., Pinsonnault, M., The homotopy type of the space of symplectic balls in rational ruled 4-manifolds. Geom. Topol. 13 (2009), no.2, 1177–1227.
Buse, O., Pinsonnault, M., Packing numbers of rational ruled four-manifolds. J. Symplectic Geom. 11 (2013), no.2, 269–316.
Anjos, S., Pinsonnault, M., The homotopy Lie algebra of symplectomorphism groups of 3-fold blow-ups of the projective plane. Math. Z. 275 (2013), no.1-2, 245–292.
Barron, T., Ma, X., Marinescu, G., Pinsonnault, M. "Semi-classical properties of Berezin-Toeplitz operators with $\mathcal{C}^k$-symbol." J. Math. Phys.55 (2014), no.4, 042108, 25 pp.
Karshon, Y., Kessler, L., Pinsonnault, M. "Counting toric actions on symplectic four-manifolds." C. R. Math. Acad. Sci. Soc. R. Can. 37 (2015), no.1, 33–40.
Hind, R., Pinsonnault, M., and Wu, W. (2024). "Symplectormophism groups of non-compact manifolds, orbifold balls, and a space of Lagrangians." J. Symplectic Geom.14 (2016), no.1, 203–226.
Pranav V. Chakravarthy, Martin Pinsonnault. (2023). "Centralizers of Hamiltonian circle actions on rational ruled surfaces." arxiv:2202.08255 .
Anjos, S., Barata, M., Pinsonnault, M., Reis, A. Loops in the fundamental group of $\mathbf{Symp}(\overline{\mathbf{C}P^2\sharp 5\mathbf{C}P^2},\omega)$ which are not represented by circle actions. Canad. J. Math.75 (2023), no.4, 1226–1271.
Anjos, S., Li, J., Li, TJ. et al. Stability of the symplectomorphism groups of rational surfaces. Math. Ann. 389, 85–119 (2024). https://doi-org.proxy1.lib.uwo.ca/10.1007/s00208-023-02643-5
Pranav V. Chakravarthy, Martin Pinsonnault. (2023). "Centralizers of Hamiltonian finite cyclic group actions on rational ruled surfaces." https://doi.org/10.1090/tran/9223.
Sílvia Anjos, Jarek Kędra, Martin Pinsonnault. (2024). "Embeddings of symplectic balls into the complex projective plane." arxiv:2307.00556.
Pranav Chakravarthy, Jordan Payette, Martin Pinsonnault. (2024). "Remarks on $J$-tame inflation." arXiv:2403.19110.
Talk at UC San Francisco, Department of Testing, San Francisco, California
Tutorial at UC-Berkeley Institute for Testing Science, Berkeley CA, USA
Talk at London School of Testing, London, UK
Conference proceedings talk at Testing Institute of America 2014 Annual Conference, Los Angeles, CA