The boundedness and compactness of embedding from Dirichlet-Morrey spaces \({\mathcal {D}}_{p}^{\lambda }\) into tent spaces \({\mathcal {T}}^q_{ s}(\mu )\) are studied in this paper. For an application, a characterization for the boundedness of the Volterra operator \(T_g\) from \({\mathcal {D}}_{p}^{\lambda }\) to \(F\left( q,\frac{qp(1-\lambda )}{2},s\right) \) is given. The essential norm and compactness of \(T_g\) from \({\mathcal {D}}_{p}^{\lambda }\) to \(F\left( q,\frac{qp(1-\lambda )}{2},s\right) \) are also investigated.

从 Dirichlet-Morrey 空间\({\mathcal {D}}_{p}^{\lambda }\)嵌入到帐篷空间\({\mathcal {T}}^q_{ s}(\ mu )\)在本文中进行了研究。对于应用程序，Volterra 算子\(T_g\)从\({\mathcal {D}}_{p}^{\lambda }\)到\(F\left( q,\frac {qp(1-\lambda )}{2},s\right) \)给出。基本规范和紧凑\（T_G \）从\（{\ mathcal {d}} _ {P} ^ {\拉姆达} \）到\（F \左（Q，\压裂{QP（1- \拉姆达)}{2},s\right)\)也进行了调查。