  In the paper, we investigate the lifting of recollements with respect to
Gorenstein-projective modules. Specifically, a homological ring epimorphism can
induce a lifting of the recollement of the stable category of finitely
generated Gorenstein-projective modules; the recollement of the bounded
Gorenstein derived categories of some upper triangular matrix algebras can be
lifted to the homotopy category of Gorenstein-projective modules. As a
byproduct, we give a sufficient and necessary condition on the upper triangular
matrix algebra T_{n}(A) to be of finite CM-type for an algebra A of finite
CM-type.
