activity
20092025
most citedQuasi-Complementary Foliations and the Mather-Thurston Theorem

3 citations · 7 across the 10 of their papers we have counts for

collaborators

11 papers

math.DG2025

Rigidity of Lie foliations with locally symmetric leaves

Gael Meigniez, Hiraku Nozawa

We prove that if the leaves of a minimal Lie foliation are locally isometric to a symmetric space of non-compact type without a Poincare disk factor, then the foliation is smoothly…

math.SG2021★ 1 cited

Conformal Symplectic structures, Foliations and Contact Structures

Melanie Bertelson, Gael Meigniez

This paper presents two existence h-principles, the first for conformal symplectic structures on closed manifolds, and the second for leafwise conformal symplectic structures on fo…

math.GT2021

On the Haefliger-Thurston conjecture

Gael Meigniez

The classifying space for the framed Haefliger structures of codimension and class is -connected, for . The corollaries deal with the existence o…

math.GT2018

Matching Cells

Gael Meigniez

A (complete) matching of the cells of a triangulated manifold can be thought as a combinatorial or discrete version of a nonsingular vector field. We give several methods for const…

math.GT2018★ 3 cited

Quasi-Complementary Foliations and the Mather-Thurston Theorem

Gael Meigniez

We establish a form of the h-principle for the existence of foliations quasi-complementary to a given one; the same methods also provide a proof of the classical Mather-Thurston th…

math.GT2015

Haefliger structures and symplectic/contact structures

Francois Laudenbach, Gael Meigniez

For some geometries including symplectic and contact structures on an n-dimensional manifold, we introduce a two-step approach to Gromov's h-principle. From formal geometric data,…