A. Bonilla

activity

20102020

most citedMean Li-Yorke chaos in Banach spaces

46 citations · 96 across the 9 of their papers we have counts for

collaborators

Showing 2018Show all

2 papers · 1 filter

math.FA2018

$C_{0}$ -semigroups of $m$ -isometries on Hilbert spaces

T. Bermudez, A. Bonilla, H. Zaway

Let ${T (t)}_{t \geq 0}$ be a $C_{0}$ -semigroup on a separable Hilbert space $H$ . We characterize that $T (t)$ is an $m$ -isometry for every $t$ in terms that the mapping $t\in \Bbb R^+…

math.FA2018★ 46 cited

Mean Li-Yorke chaos in Banach spaces

N. C. Bernardes, A. Bonilla, A. Peris

We investigate the notion of mean Li-Yorke chaos for operators on Banach spaces. We show that it differs from the notion of distributional chaos of type 2, contrary to what happens…

C0​-semigroups of m-isometries on Hilbert spaces

Mean Li-Yorke chaos in Banach spaces

$C_{0}$ -semigroups of $m$ -isometries on Hilbert spaces