Periods of Morse–Smale diffeomorphisms on $${\mathbb {S}}^n$$, $${\mathbb {S}}^m \times {\mathbb {S}}^n$$, $${\mathbb {C}}{\mathbf{P }}^n$$ and $${\mathbb {H}}{\mathbf{P }}^n$$
Author:
Funder
agencia estatal de investigación
agència de gestió d’ajuts universitaris i de recerca
h2020 european research council
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Geometry and Topology,Modeling and Simulation
Link
https://link.springer.com/content/pdf/10.1007/s11784-021-00918-5.pdf
Reference25 articles.
1. Batterson, S., Handel, M., Narasimhan, C.: Orientation reversing Morse–Smale diffeomorphisms of $${\mathbb{S}}^2$$. Invent. Math. 64, 345–356 (1980/1981)
2. Berrizbeitia, P., González, M.J., Sirvent, V.F.: On the Lefschetz zeta function and the minimal sets of Lefschetz periods for Morse–Smale diffeomorphisms on products of $$\ell $$-spheres. Topol. Appl. 235, 428–444 (2018)
3. Bonatti, C., Grines, V., Pochinka, O.: Topological classification of Morse–Smale diffeomorphisms on $$3$$-manifolds. Duke Math. J. 168, 2507–2558 (2019)
4. Brown, R.F.: The Lefschetz Fixed Point Theorem. Scott, Foresman and Company, Glenview (1971)
5. Franks, J., Narasimhan, C.: The periodic behavior of Morse–Smale diffeomorphisms. Invent. Math. 48, 279–292 (1978)
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