Counting functions for Dirichlet series and compactness of composition operators

Abstract

We give a sufficient condition for a composition operator with positive characteristic to be compact on the Hardy space of Dirichlet series.

References in corpus (5)

• Approximation numbers of composition operators on the $H^2$ space of Dirichlet series
• A mean counting function for Dirichlet series and compact composition operators
• Compact composition operators with non-linear symbols on the $H^2$ space of Dirichlet series
• Orthogonal decomposition of composition operators on the $H^2$ space of Dirichlet series
• Topological structure of the space of composition operators on the Hardy space of Dirichlet series

Cited by in corpus (2)

• Schatten class composition operators on the Hardy space of Dirichlet series and a comparison-type principle
• Almost periodicity and boundary values of Dirichlet series