Equivalent characterizations of totally acyclic complexes over general rings are established in relation to silp(R), spli(R), and sfli(R), with refinements to prior equality results and extensions of Iwanaga-Gorenstein characterizations to non-commutative rings that also address the Nakayama conject
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Totally acyclic complexes and homological invariants over arbitrary rings
Equivalent characterizations of totally acyclic complexes over general rings are established in relation to silp(R), spli(R), and sfli(R), with refinements to prior equality results and extensions of Iwanaga-Gorenstein characterizations to non-commutative rings that also address the Nakayama conject