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Ian Morris
Ian Morris
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Asymptotic pseudo orbit of aan action

Asymptotic pseudo orbit of aan action

Let $G$ be finitely generated group (i.e $G= <S>$ $S=\{ s_1, ..., s_n\}$) and $\varphi:G\times M\longrightarrow M$ is an action then $f:G\longrightarrow M$ is called $\delta$- pseudo orbit if $d(f(sg), \varphi(s,f(g)))<\delta$ for every $s\in S$, $g\in G$. How can we define asymptotic pseudo orbit for action $\varphi:G\times M\longrightarrow M$?

Asymptotic pseudo orbit of a action

Let $G$ be finitely generated group (i.e $G= <S>$ $S=\{ s_1, ..., s_n\}$) and $\varphi:G\times M\longrightarrow M$ is an action then $f:G\longrightarrow M$ is called $\delta$- pseudo orbit if $d(f(sg), \varphi(s,f(g)))<\delta$ for every $s\in S$, $g\in G$. How can we define asymptotic pseudo orbit for action $\varphi:G\times M\longrightarrow M$?

Asymptotic pseudo orbit of an action

Let $G$ be finitely generated group (i.e $G= <S>$ $S=\{ s_1, ..., s_n\}$) and $\varphi:G\times M\longrightarrow M$ is an action then $f:G\longrightarrow M$ is called $\delta$- pseudo orbit if $d(f(sg), \varphi(s,f(g)))<\delta$ for every $s\in S$, $g\in G$. How can we define asymptotic pseudo orbit for action $\varphi:G\times M\longrightarrow M$?

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Ali Barzanouni
Ali Barzanouni
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Asymptotic pseudo orbit of a action

Let $G$ be finitely generated group (i.e $G= <S>$ $S=\{ s_1, ..., s_n\}$) and $\varphi:G\times M\longrightarrow M$ is an action then $f:G\longrightarrow M$ is called $\delta$- pseudo orbit if $d(f(sg), \varphi(s,f(g)))<\delta$ for every $s\in S$, $g\in G$. How can we define asymptotic pseudo orbit for action $\varphi:G\times M\longrightarrow M$?