  The hybrid quantum group was firstly introduced by Gaitsgory, whose category
$\mathcal{O}$ can be viewed as a quantum analogue of BGG category
$\mathcal{O}$. We give a coherent model for its principal block at roots of
unity, using the non-commutative Springer resolution defined by
Bezrukavnikov--Mirkovi\'{c}. In particular, the principal block is derived
equivalent to the affine Hecke category. As an application, we endow the
principal block with a canonical grading, and show that the graded multiplicity
of simple module in Verma module is given by the generic Kazhdan--Lusztig
polynomial.
