A note on the periodic structure of transversal maps on the torus and products of spheres
DOI10.1007/s12346-020-00356-7zbMath1444.37019OpenAlexW3006357112MaRDI QIDQ2302184
Publication date: 25 February 2020
Published in: Qualitative Theory of Dynamical Systems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s12346-020-00356-7
Fixed points and periodic points of dynamical systems; fixed-point index theory; local dynamics (37C25) Combinatorial dynamics (types of periodic orbits) (37E15) Periodic and quasi-periodic flows and diffeomorphisms (37C55) Functional analytic techniques in dynamical systems; zeta functions, (Ruelle-Frobenius) transfer operators, etc. (37C30) Dynamical systems involving smooth mappings and diffeomorphisms (37C05)
Related Items (4)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Periodic structure of transversal maps on \(\mathbb C\mathrm P^n\), \(\mathbb H\mathrm P^n\) and \(\mathbb S^p\times\mathbb S^q\)
- On the Lefschetz zeta function and the minimal sets of Lefschetz periods for Morse-Smale diffeomorphisms on products of \(\ell\)-spheres
- Fixed point indices of iterated maps
- The Lefschetz numbers of iterated maps
- Partially periodic point free self-maps on surfaces, graphs, wedge sums and products of spheres
- Period Doubling and the Lefschetz Formula
- The number of periodic points of smooth maps
- Some Smooth Maps with Infinitely Many Hyperbolic Peridoic Points
- Period Three Implies Chaos
- A Note on the Set of Periods of Transversal Homological Sphere Self-maps
- Periodic points of holomorphic maps via Lefschetz numbers
- THE BEHAVIOR OF THE INDEX OF PERIODIC POINTS UNDER ITERATIONS OF A MAPPING
- Periodic orbits of transversal maps
- Periods for Transversal Maps Via Lefschetz Numbers for Periodic Points
- Periodic structure of transversal maps on sum-free products of spheres
This page was built for publication: A note on the periodic structure of transversal maps on the torus and products of spheres