Werner J. Ricker

most citedThe Cesàro operator in weighted

ℓ_{1}

spaces

14 citations · 14 across the 2 of their papers we have counts for

collaborators

2 papers

math.FA2024

Measure theoretic aspects of the finite Hilbert transform

Guillermo P. Curbera, Susumu Okada, Werner J. Ricker

The finite Hilbert transform $T$ , when acting in the classical Zygmund space $\logl$ (over $(- 1, 1)$ ), was intensively studied in \cite{curbera-okada-ricker-log}. In this note an in…

math.FA2017★ 14 cited

The Cesàro operator in weighted $ℓ_{1}$ spaces

Angela A. Albanese, José Bonet, Werner J. Ricker

Unlike for $ℓ_{p}$ , $1 < p \leq \infty$ , the discrete Cesàro operator $C$ does not map $ℓ_{1}$ into itself. We identify precisely those weights $w$ such that $C$ does map $ℓ_{1} (w)$ …

Measure theoretic aspects of the finite Hilbert transform

The Cesàro operator in weighted ℓ1​ spaces

The Cesàro operator in weighted $ℓ_{1}$ spaces