Let A=kQ/I be a gentle algebra. We provide a bijectionbetween non-projective indecomposable Gorenstein projective modules over A and special recollements induced by an arrow a on any full-relational oriented cycle C, which satisfies some interesting properties, for example, the tensor functor $-\otimes_A A/AeA$ sends Gorenstein projective module aA to an indecomposable projective A/AeA-module; and $-\otimes_A A/A\e A$ preserves Gorenstein projective objects if any two full-relational oriented cycles do not have common vertex.