Camille Laurent-Gengoux

activity

20182025

collaborators

4 papers

math.CT2025

The holonomy Lie $\infty$ -groupoid of a singular foliation I

Camille Laurent-Gengoux, Ruben Louis

We construct a finite-dimensional higher Lie groupoid integrating a singular foliation $F$ , under the mild assumption that the latter admits a geometric resolution. More…

math.DG2024

An invitation to singular foliations

Camille Laurent-Gengoux, Ruben Louis, Leonid Ryvkin

These lecture notes attempt to invite the reader towards the theory of singular foliations, both smooth and holomorphic. In addition to a systematic review of the foundations, and…

math.AC2024

Koszul-Tate resolutions and decorated trees

Aliaksandr Hancharuk, Camille Laurent-Gengoux, Thomas Strobl

Given a commutative algebra $O$ , a proper ideal $I$ , and a resolution of $O / I$ by projective $O$ -modules, we construct an explicit Ko…

math.DG2018

The universal Lie $\infty$ -algebroid of a singular foliation

Camille Laurent-Gengoux, Sylvain Lavau, Thomas Strobl

We associate a Lie $\infty$ -algebroid to every resolution of a singular foliation, where we consider a singular foliation as a locally generated $O$ -submodule of vector f…

The holonomy Lie ∞-groupoid of a singular foliation I

An invitation to singular foliations

Koszul-Tate resolutions and decorated trees

The universal Lie ∞-algebroid of a singular foliation

The holonomy Lie $\infty$ -groupoid of a singular foliation I

The universal Lie $\infty$ -algebroid of a singular foliation