A. Aleksandrov

most citedDistorted Hankel integral operators

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

collaborators

2 papers

math.FA2002★ 1 cited

Distorted Hankel integral operators

A. B. Aleksandrov, V. V. Peller

For $\a,\b>0$ and for a locally integrable function (or, more generally, a distribution) $\f$ on $(0,\be)$, we study integral ooperators ${\frak G}^{\a,\b}_\f$ on $L^{2} (R_{+})$ defin…

math.FA2001

An Interesting Class of Operators with unusual Schatten-von Neumann behavior

A. B. Aleksandrov, S. Janson, V. V. Peller +1

We consider the class of integral operators $Q_\f$ on $L^{2} (R_{+})$ of the form $(Q_\f f)(x)=\int_0^\be\f (\max\{x,y\})f(y)dy$. We discuss necessary and sufficient conditions on $ϕ$ …