Thomas Strobl

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20182025

\infty

-algebroid of a singular foliation

5 citations · 5 across the 4 of their papers we have counts for

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math.DG2025

Principaloid bundles

Thomas Strobl, Rafał R. Suszek

We present a novel generalisation of principal bundles -- principaloid bundles: These are fibre bundles $π : P \to B$ where the typical fibre is the arrow manifold $G$ of a Lie groupo…

math.DG2024

The minimal Lie groupoid and infinity algebroid of the singular octonionic Hopf foliation

Hadi Nahari, Thomas Strobl

The famous singular leaf decomposition $L_{O H}$ of $R^{16} ≅ O^{2}$ induced by the Hopf construction for octonions $O$ has no known Lie group…

math.DG2018★ 5 cited

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…

Principaloid bundles

The minimal Lie groupoid and infinity algebroid of the singular octonionic Hopf foliation

The universal Lie ∞-algebroid of a singular foliation

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