  We obtain $L^p$ estimates for Toeplitz operators on the generalized Hartogs
triangles $\mathbb{H}_\gamma = \{(z_1,z_2) \in \mathbb{C}^2: |z_1|^\gamma <
|z_2|<1\}$ for two classes of positive radial symbols, one a power of the
distance to the origin, and the other a power of the distance to the boundary.

Complex Variables;Functional Analysis