Results 1 to 10 of about 29 (29)
Locally conformal symplectic manifolds
A locally conformal symplectic (l. c. s.) manifold is a pair (M2n, Ω) where M2n(n > 1) is a connected differentiable manifold, and Ω a nondegenerate 2‐form on M such that (Uα‐ open subsets). , σα : Uα → ℝ, dΩα = 0. Equivalently, dΩ = ω∧Ω for some closed 1‐form ω. L. c. s.
Izu Vaisman
wiley +1 more source
The shadowing chain lemma for singular Hamiltonian systems involving strong forces
Izydorek Marek, Janczewska Joanna
doaj +1 more source
Homoclinic orbits for a class of singular second order Hamiltonian systems in ℝ3
Janczewska Joanna, Maksymiuk Jakub
doaj +1 more source
Some of the next articles are maybe not open access.
Relative Equilibria in Mechanical Systems††AMS (MOS) 1970 SUBJECT CLASSIFICATION: 58F05.
1973openaire +1 more source

