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Modules which are invariant under nilpotents of their envelopes and covers© 2020 World Scientific Publishing Co. Pte Ltd. All rights reserved. A module is called nilpotent-invariant

Invariant subrings and Jacobson radicals of Noetherian Hopf module algebras the nilpotency of any onesided ideal of A whose intersection with the subalgebra of H-invariant elements A

Invariant subrings and Jacobson radicals of Noetherian Hopf module algebras the nilpotency of any onesided ideal of A whose intersection with the subalgebra of H-invariant elements A

Modules that are Invariant with Respect to Automorphisms and Idempotent Endomorphisms of Their Hulls and CoversThe paper contains both known and new results on automorphism-invariant modules, automorphism

Modules close to the automorphism-invariant and coinvariant where some well-known results on essentially injective modules, automorphism-(co)invariant modules

Dual automorphism-invariant modules over perfect rings© 2017, Pleiades Publishing, Ltd. Under study are the dual automorphism-invariant modules

Dual automorphism-invariant modules over perfect rings© 2017, Pleiades Publishing, Ltd. Under study are the dual automorphism-invariant modules

On (weakly) co-Hopfian automorphism-invariant modules© 2020, © 2020 Taylor & Francis Group, LLC. A module M over a ring R is called automorphism-invariant

Groups of line and circle diffeomorphisms. Criteria for almost nilpotency and structure theoremsAlmost nilpotency criteria and structure theorems are presented for the class of finitely generated

Generalized SV -rings of bounded index of nilpotencyWe obtain a criterion under which all right modules over a ring of bounded index are weakly regular

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