Classification of $\mathcal {A}$-simple germs from $k^n$ to $k^2$

J. H. Rieger; M. A. S. Ruas

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On the orbits of hat-functions

Marek C. Zdun (1976)

Colloquium Mathematicae

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Orbit Structure of certain $ℝ^{2}$ -actions on solid torus

C. Maquera, L. F. Martins (2008)

Annales de la faculté des sciences de Toulouse Mathématiques

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In this paper we describe the orbit structure of $C^{2}$ -actions of $ℝ^{2}$ on the solid torus $S^{1} \times D^{2}$ having $S^{1} \times {0}$ and $S^{1} \times \partial D^{2}$ as the only compact orbits, and $S^{1} \times {0}$ as singular set.

Natural group actions on tensor products of three real vector spaces with finitely many orbits.

Đokovic, Dragomir Z̆., Tingley, Peter W. (2001)

ELA. The Electronic Journal of Linear Algebra [electronic only]

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Classification of relative minima singularities

Alekseĭ Davydov, Vladimir Zakalyukin (1999)

Banach Center Publications

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Forcing relations for homoclinic orbits of the Smale horseshoe map.

Collins, Pieter (2005)

Experimental Mathematics

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How restrictive is topological dynamics?

Anzelm Iwanik (1997)

Commentationes Mathematicae Universitatis Carolinae

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Let $T$ be a permutation of an abstract set $X$ . In ZFC, we find a necessary and sufficient condition it terms of cardinalities of the $T$ -orbits that allows us to topologize $(X, T)$ as a topological dynamical system on a compact Hausdorff space. This extends an early result of H. de Vries concerning compact metric dynamical systems. An analogous result is obtained for $𝐙^{2}$ -actions without periodic points.

On conditions under which isometries have bounded orbits

Aleksander Całka (1984)

Colloquium Mathematicae

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Displaying similar documents to “Classification of 𝒜 -simple germs from k n to k 2 ”

On the orbits of hat-functions

Orbit Structure of certain ℝ 2 -actions on solid torus

Natural group actions on tensor products of three real vector spaces with finitely many orbits.

Classification of relative minima singularities

Forcing relations for homoclinic orbits of the Smale horseshoe map.

How restrictive is topological dynamics?

On conditions under which isometries have bounded orbits

Displaying similar documents to “Classification of $𝒜$ -simple germs from $k^{n}$ to $k^{2}$ ”

Orbit Structure of certain $ℝ^{2}$ -actions on solid torus