G. E. Prince, M. Farré Puiggalí, D. J. Saunders, D. Martín de Diego
Published 2021-07-05Version 1
We deal with the construction of linear connections associated with second order ordinary differential equations with and without first order constraints. We use a novel method allowing glueing of submodule covariant derivatives to produce new, closed form expressions for the Massa-Pagani connection and our extension of it to the constrained case.
Normal Forms of second order Ordinary Differential Equations $y_{xx}=J(x,y,y_{x})$ under Fibre-Preserving Maps
On moduli spaces for finite-order jets of linear connections
A classification of the torsion tensors on almost contact manifolds with B-metric
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