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Over Matlis valuation domains there exist finitely injective moduleswhich are not direct sums of injective modules, as well as complete locally pure-injective modules which are not the completion of a direct sum of pure-injective modules. Over Pruefer domains which are either almost maximal, or h-local Matlis, finitely injective torsion modules and complete torsionfree locally pure-injective modules correspond to each others under the Matlis equivalence. Almost maximal Pruefer domains are characterized by the propertythat every torsionfree complete module is locally pure-injective. It is derived that semi-Dedekind domains are Dedekind

On finitely injective modules and locally pure-injective modules over Prüfer domains