Silvia Souto

most citedSome contributions to k-contact Lagrangian field equations, symmetries and dissipation laws

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

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math-ph2024

Symmetry reduction and reconstruction in contact geometry and Lagrange-Poincaré-Herglotz equations

Alexandre Anahory Simoes, Leonardo Colombo, Manuel de Leon +2

In this paper, we investigate the reduction process of a contact Lagrangian system whose Lagrangian is invariant under a group of symmetries. We give explicit coordinate expression…

math-ph2023

Jacobi structure for dissipative mechanical systems on Lie Algebroids

Alexandre Anahory Simoes, Leonardo Colombo, Manuel de Leon +2

We extend the Jacobi structure from $T Q \times R$ and $T^{*} Q \times R$ to $A \times R$ and $A^{*} \times R$ , respectively, where $A$ is a Lie alge…

math-ph2023★ 1 cited

Some contributions to k-contact Lagrangian field equations, symmetries and dissipation laws

Xavier Rivas, Modesto Salgado, Silvia Souto

It is well known that k-contact geometry is a suitable framework to deal with non-conservative field theories. In this paper, we study some relations between solutions of the k-con…