The direct-sum-of-uniforms conjecture for finitely generated injective modules

Let $E$ be a finitely generated injective module such that every quotient of $E$ is injective.

Direct-sum-of-uniforms conjecture. $E$ is a direct sum of uniform modules.

This conjecture generalizes the result established in the paper for right hereditary rings with finitely generated injective hulls. Its status is not resolved in the supplied text.