1 citations · 1 across the 3 of their papers we have counts for
3 papers
math.SG2005★ 1 cited
Quantitative symplectic geometry
K. Cieliebak, H. Hofer, J. Latschev +1
While symplectic manifolds have no local invariants, they do admit many global numerical invariants. Prominent among them are the so-called symplectic capacities. Different capacit…
math.GT2004
Relative structure cycles and the existence of smooth Lyapunov 1-forms for flows
Janko Latschev
We give necessary and sufficient conditions for the existence of smooth Lyapunov 1-forms for the flow of a smooth vector field in terms of the behavior of certain locally finite in…
math.DS2003
Smooth Lyapunov 1-forms
M. Farber, T. Kappeler, J. Latschev +1
We find conditions which guarantee that a given flow on a closed smooth manifold admits a smooth Lyapunov one-form lying in a prescribed de Rham cohomology class. These conditions…