C. Raja

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20022005

most citedOn heredity of strongly proximal actions

1 citations · 1 across the 4 of their papers we have counts for

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math.DS2005

No representation of Moore groups and affine groups has any rate of random mixing

C. R. E. Raja

A sequence $a_n\da 0$ forms a rate of random mixing for a unitary system $(G, μ, π, H)$ if for any $u, v \in H$ $lim sup \frac{∣ < π ( g _{n}^{ω} ) u , v > ∣}{a _{n}} < \infty$ a.e. $ω…

math.DS2003★ 1 cited

On heredity of strongly proximal actions

C. R. E. Raja

We prove that action of a semigroup T on compact metric space X by continuous selfmaps is strongly proximal if and only if T action on P(X), the space of probability measures on $X…