A Derivative-Hilbert operator acting on Hardy spaces

Generalized integral type Hilbert operator acting between weighted Bloch spaces

“…Remark It should be mentioned that Ye and Zhou [15] have obtained some results of Corollary 5.1–5.4 by using the duality theorem. In fact, they dealt with $$$ \gamma =\alpha $$$ and $$$ \alpha \ge 1 $$$.…”

“…Li and Zhou studied the operator $$$ {\mathcal{H}}_{\mu } $$$ from Bloch type spaces to the BMOA and the Bloch space in Li and Zhou [14]. Ye and Zhou investigated $$$ {\mathcal{I}}_{\mu_2} $$$ acting on $$$ \mathcal{B} $$$ in Ye and Zhou [11] and $$$ {\mathcal{I}}_{\mu_{\alpha +1}} $$$ acting between Bloch‐type space in Ye and Zhou [15]. But only partial results were obtained for the boundedness of $$$ {\mathcal{I}}_{\mu_{\alpha +1}} $$$ acting between Bloch‐type spaces.…”