Mathematics – Functional Analysis
Scientific paper
2001-03-05
Mathematics
Functional Analysis
87 pages
Scientific paper
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 $\phi$ to insure that $Q_{\phi}$ is bounded, compact, or in the Schatten-von Neumann class $\bS_p$, $1
Aleksandrov Andrei B.
Janson Svante
Peller Vladimir V.
Rochberg Richard
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