Homogeneous Real (2,3,5) Distributions with Isotropy
Travis Willse
TL;DR
This paper classifies a special class of geometric structures called homogeneous real (2,3,5) distributions, identifying all such structures that are multiply transitive, up to local diffeomorphism equivalence.
Contribution
It provides a complete classification of multiply transitive homogeneous real (2,3,5) distributions up to local diffeomorphism.
Findings
Complete classification achieved
Identification of all multiply transitive cases
Advancement in understanding geometric structures with isotropy
Abstract
We classify multiply transitive homogeneous real (2,3,5) distributions up to local diffeomorphism equivalence.
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