Two weights inequality for Hankel operators on weighted Bergman spaces induced by radial weights

The two weights inequality for Hankel operators $$\mathrm{\parallel }{H}_f^{\omega }(\cdot ){\mathrm{\parallel }}_{L_{\eta }^q}\le C\mathrm{\parallel }\cdot {\mathrm{\parallel }}_{A_v^p},$$ induced by some radial weights under the regular assumptions is considered, the boundedness and compactness of Hankel operators $H_f^{\omega }$ is characterized for $1<p,q<\mathrm{\infty }$ and $\omega \mathrm{\ne }v\mathrm{\ne }\eta \in \mathcal{R}$.