  We show that Krause's recollement exists for any locally coherent
Grothendieck category such that its derived category is compactly generated. As
a source of such categories, we consider the hearts of intermediate and
restrictable $t$-structures in the derived category of a commutative noetherian
ring. We show that the induced tilting object over such a heart gives rise to
an equivalence between the two Krause's recollements, and in particular, to a
singular equivalence.
