Florin N. Diacu
Affiliations: | University of Victoria, Victoria, British Columbia, Canada |
Area:
MathematicsGoogle:
"Florin Diacu"Children
Sign in to add traineeCristina Stoica | grad student | 2000 | University of Victoria |
Manuele Santoprete | grad student | 2003 | University of Victoria |
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. |
Deng Y, Diacu F, Zhu S. (2019) Variational property of periodic Kepler orbits in constant curvature spaces Journal of Differential Equations. 267: 5851-5869 |
Diacu F, Sánchez-Cerritos JM, Zhu S. (2018) Stability of fixed points and associated relative equilibria of the $3$-body problem on $\mathbb S^1$ and $\mathbb S^2$ Journal of Dynamics and Differential Equations. 30: 209-225 |
Diacu F, Stoica C, Zhu S. (2018) Central configurations of the curved $N$-body problem Journal of Nonlinear Science. 28: 1999-2046 |
Diacu F. (2017) The classical N-body problem in the context of curved space Canadian Journal of Mathematics. 69: 790-806 |
Boulter E, Diacu F, Zhu S. (2017) The N-body problem in spaces with uniformly varying curvature Journal of Mathematical Physics. 58: 52703 |
Diacu F. (2016) Bifurcations of the Lagrangian orbits from the classical to the curved 3-body problem Journal of Mathematical Physics. 57: 112701 |
Diacu F, Ibrahim S, Śniatycki J. (2016) The continuous transition of Hamiltonian vector fields through manifolds of constant curvature Journal of Mathematical Physics. 57: 62701 |
Diacu F, Ibrahim S, Lind C, et al. (2016) The Vlasov–Poisson System for Stellar Dynamics in Spaces of Constant Curvature Communications in Mathematical Physics. 1-37 |
Diacu F, Popa S. (2014) All the Lagrangian relative equilibria of the curved 3-body problem have equal masses Journal of Mathematical Physics. 55: 112701 |
Diacu F, Martínez R, Pérez-Chavela E, et al. (2013) On the stability of tetrahedral relative equilibria in the positively curved 4-body problem Physica D: Nonlinear Phenomena. 21-35 |