Minimal number of periodic points for smooth self-maps of two-holed 3-dimensional closed ball
Słowa kluczowe
Least number of periodic points, Nielsen number, fixed point index, smooth mapsAbstrakt
Let $M$ be two-holed $3$-dimensional closed ball, $r$ a given natural number. We consider $f$, a continuous self-map of $M$ with real eigenvalues on the second homology group, and determine the minimal number of $r$-periodic points for all smooth maps homotopic to $f$.Pobrania
Opublikowane
2009-03-01
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1.
GRAFF, Grzegorz. Minimal number of periodic points for smooth self-maps of two-holed 3-dimensional closed ball. Topological Methods in Nonlinear Analysis [online]. 1 marzec 2009, T. 33, nr 1, s. 121–130. [udostępniono 22.7.2024].
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