Javier de Lucas

activity

20242026

most citedFoundations on k-contact geometry

1 citations · 1 across the 4 of their papers we have counts for

collaborators

4 papers

math.DG2026

Jet Bundles as Higher-Order Polarised $k$ -Contact Manifolds

Javier de Lucas

We prove that the Cartan distribution $C_{π}^{r}$ on the jet bundle $J^{r} π$ , for $π : E \to Q$ , is an $N_{π}^{r}$ -contact distribution, where $N_{π}^{r}$ is the corank of $C_{π}^{r}$ . In other…

math-ph2025

A $k$ -contact Geometrical Approach to Pseudo-Gauge Transformation

Mykhailo Hontarenko, Javier de Lucas, Adam Maskalaniec

We propose a starting point to the geometric description for the pseudo-gauge ambiguity in relativistic hydrodynamics, showing that it corresponds to the freedom to redefine the th…

math.DG2025

Marsden--Meyer--Weinstein reduction for $k$ -contact field theories

J. de Lucas, X. Rivas, S. Vilarino +1

This work devises a Marsden--Meyer--Weinstein $k$ -contact reduction. Our techniques are illustrated with several examples of mathematical and physical relevance. As a byproduct, we…

math.DG2024★ 1 cited

Foundations on k-contact geometry

Javier de Lucas, Xavier Rivas, Tomasz Sobczak

k-Contact geometry is a generalisation of contact geometry to analyse field theories. We develop an approach to k-contact geometry based on distributions that are distributionally…

Jet Bundles as Higher-Order Polarised k-Contact Manifolds

A k-contact Geometrical Approach to Pseudo-Gauge Transformation

Marsden--Meyer--Weinstein reduction for k-contact field theories

Foundations on k-contact geometry

Jet Bundles as Higher-Order Polarised $k$ -Contact Manifolds

A $k$ -contact Geometrical Approach to Pseudo-Gauge Transformation

Marsden--Meyer--Weinstein reduction for $k$ -contact field theories