Boundary Properties of Modified Zeta Functions and Function Spaces of Dirichlet Series

Azzam’s own involvement in the Afghan cause illustrates the role of the in- ternational Muslim Brotherhood and the Muslim World League in the early mobilization. Azzam was a West

There had been an innovative report prepared by Lord Dawson in 1920 for the Minister of Health’s Consultative Council on Medical and Allied Services, in which he used his

We also prove a new embedding theorem for the non-Hilbertian Hardy space H p into a Bergman space in the half-plane and use it to consider composition operators generated by

Since the symbols of Theorem 3.1 generate bounded Hankel forms for ˛ 1=2, but not bounded T g operators for ˛ < 1, this shows that the same relationship between the half-Hankel

, Some open questions in analysis for Dirichlet series, Recent progress on operator theory and approx- imation in spaces of analytic functions, Contemp. Weissler, Logarithmic

We use these results to study weighted multiplicative Hankel forms associated with the Bergman spaces of Dirichlet series, reproducing most of the known results on multiplicative

The case j = 1 can be deduced from the proof of the main theorem of a recent paper of Bailleul and Brevig, and we adopt the same method to study the general iterative step..

The classical results of the Dirichlet Divisor Problem and Gauss’ Circle Problem are examined, with required information on the Riemann Zeta function presented7. In particular,