Luis C. Garcia-Naranjo, Ph.D.
Affiliations: | 2007 | University of Arizona, Tucson, AZ |
Area:
Mathematics, General PhysicsGoogle:
"Luis Garcia-Naranjo"Parents
Sign in to add mentorHermann Flaschka | grad student | 2007 | University of Arizona | |
(Almost Poisson brackets for nonholonomic systems on Lie groups.) |
BETA: Related publications
See more...
Publications
You can help our author matching system! If you notice any publications incorrectly attributed to this author, please sign in and mark matches as correct or incorrect. |
García-Naranjo LC. (2020) Some remarks about the centre of mass of two particles in spaces of constant curvature The Journal of Geometric Mechanics. 0-0 |
García-Naranjo LC, Marrero JC. (2020) The geometry of nonholonomic Chaplygin systems revisited Nonlinearity. 33: 1297-1341 |
García-Naranjo LC, Montaldi J. (2020) Attracting and repelling 2-body problems on a family of surfaces of constant curvature Journal of Dynamics and Differential Equations. 1-25 |
García-Naranjo LC. (2019) Integrability of the n -dimensional Axially Symmetric Chaplygin Sphere Regular & Chaotic Dynamics. 24: 450-463 |
García-Naranjo LC. (2019) Generalisation of Chaplygin’s reducing multiplier theorem with an application to multi-dimensional nonholonomic dynamics Journal of Physics A. 52: 205203 |
Fassò F, García-Naranjo LC, Montaldi J. (2019) Integrability and dynamics of the n-dimensional symmetric Veselova top Journal of Nonlinear Science. 29: 1205-1246 |
Fassò F, García-Naranjo LC, Sansonetto N. (2018) Moving energies as first integrals of nonholonomic systems with affine constraints Nonlinearity. 31: 755-782 |
Borisov AV, García-Naranjo LC, Mamaev IS, et al. (2018) Reduction and relative equilibria for the two-body problem on spaces of constant curvature Celestial Mechanics and Dynamical Astronomy. 130: 43 |
García-Naranjo LC, Montaldi J. (2018) Gauge momenta as Casimir functions of nonholonomic systems Archive For Rational Mechanics and Analysis. 228: 563-602 |
garcía-Naranjo LC, Jiménez F. (2017) The geometric discretisation of the Suslov problem: A case study of consistency for nonholonomic integrators Discrete and Continuous Dynamical Systems. 37: 4249-4275 |