Stéphane Laurent
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 Feb 13 comment The chacon transform Weakly mixing $\implies$ ergodic. But I'm lost with your question. Feb 9 awarded Yearling Feb 9 asked Spectrum of $T^2$ Jan 27 comment Relation between ergodic terms and probabilistic terms For the discrete time ($K=\mathbb{Z}$), a dynamical system can be treated as a stationary process. Oct 17 awarded Excavator Oct 17 revised Limit superior of sum of sequences proof "lim" and "limsup" in Mathjax Oct 17 suggested approved edit on Limit superior of sum of sequences proof Oct 5 comment Find a formula for the projection onto the unit ball of a Euclidean space This is a maths question and moreover it is unclear (what is $X$ ? what is the norm ?). Sep 6 revised Show that Brownian motion on the unit circle is exponentially ergodic and has the uniform measure as its invariant distribution. change tags Sep 6 suggested approved edit on Show that Brownian motion on the unit circle is exponentially ergodic and has the uniform measure as its invariant distribution. Aug 13 comment Help with C is Euler's constant and $\Gamma(0)=\infty$ in paper This is the R software, but I don't see why you care about that. This was just a way to check this limit. Aug 12 revised Help with C is Euler's constant and $\Gamma(0)=\infty$ in paper deleted 3 characters in body Aug 12 comment Help with C is Euler's constant and $\Gamma(0)=\infty$ in paper @Xision A program ? What do you mean ? What calculation are you talking about ? Aug 12 revised Help with C is Euler's constant and $\Gamma(0)=\infty$ in paper added 59 characters in body Aug 12 comment Help with C is Euler's constant and $\Gamma(0)=\infty$ in paper @Xision No !! Capital $C$ is the Euler constant ($C\neq c$). I just follow the notation of the theorem. Aug 12 revised Help with C is Euler's constant and $\Gamma(0)=\infty$ in paper added 67 characters in body Aug 12 answered Help with C is Euler's constant and $\Gamma(0)=\infty$ in paper Jul 28 revised The first return time of an irrational rotation added 160 characters in body Jul 28 answered The first return time of an irrational rotation Jun 23 answered If $f(x) \le f(Tx)$ then $f(x)=f(Tx)$ almost everywhere ( $T$ is $\mu$-invariant )