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We consider the focusing inhomogeneous nonlinear Schr\"odinger equation \[i\partial_t u + \Delta u + |x|^{-b}|u|^\alpha u =0\quad\text{on}\quad\mathbb{R}\times\mathbb{R}^N, \] with $N\geq 2$,$0<b<\min\{\tfrac{N}{2},2\}$, and $\tfrac{4-2b}{N}<\alpha<\tfrac{4-2b}{N-2}$.These constraints make the equation mass-supercritical and energy-subcritical.We extend the results of Farah-Guzm\'an and Miao-Murphy-Zheng and provescattering below the ground state with general initial data.

Scattering below the ground state for the intercritical non-radial inhomogeneous NLS