Abstract
Rings over which every nonzero right module has a maximal submodule are called right Bass rings. For a ring A module-finite over its center C, the equivalence of the following conditions is proved: (1) A is a right Bess ring; (2) A is a left Bass ring; (3) A/J(A) is a regular ring, and J(A) is a right and left t-nilpotent ideal.
Published Version
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