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(Partial) Gorenstein silting modules are introduced and investigated. It isshown that for finite dimensional algebras of finite CM-type, partialGorenstein silting modules are in bijection with {\tau}_G-rigid modules;Gorenstein silting modules are the module-theoretic counterpart of 2-termGorenstein silting complexes; and the relation between 2-term Gorensteinsilting complexes, t-structures and torsion pairs in module categories.Furthermore, the corresponding version of the classical Brenner-Butler theoremin this setting are characterised; and the upper bound of the global dimensionof endomorphism algebras of 2-term Gorenstein silting complexes over an algebraA are also characterised by terms of the Gorenstein global dimension of A.

Gorenstein silting modules and Gorenstein projective modules