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ON ONE-SIDED QF-2 RINGS I
ARTINIANNESS OF LOCAL COHOMOLOGY 1. Introduction. It is an interesting question to determine if a given local cohomology module
CASTELNUOVO-MUMFORD REGULARITY AND DEGREES OF GENERATORS OF GRADED SUBMODULES 1. Introduction Let R = ⊕ Rn be a Noetherian hom
Browsing M.Sc. Mathematics and Statistics by Title
A NOTE ON GORENSTEIN RINGS OF EMBEDDING CODIMENSION THREE JUNZO WATANABE 1. Let A = R/a, where R is a regular local ring of arbi
WESTERN REGIONAL MEETING ABSTRACTS | Journal of Investigative Medicine
SELF MINI-INJECΊΊVE RINGS
On m-Full Powers of Parameter Ideals
MINIMAL RELATIVE HILBERT-KUNZ MULTIPLICITY Introduction Throughout this paper, let A be a Noetherian ring containing a field of
PRESENTATIONS OF MODULES WHEN IDEALS NEED NOT BE PRINCIPAL
IDEALIZATION OF A MODULE 1. Introduction. Let R be a commutative ring with 1, and let M be a unitary R-module. Then R (+) M = R
ON SEPARABLE ALGEBRAS OVER A COMMUTATIVE RING*
Browsing M.Sc. Mathematics and Statistics by Title
WESTERN REGIONAL MEETING ABSTRACTS | Journal of Investigative Medicine
Browsing M.Sc. Mathematics and Statistics by Title
GENERALIZATIONS OF NAKAYAMA RING IV
Browsing M.Sc. Mathematics and Statistics by Title
TORSION THEORIES AND RINGS OF QUOTIENTS OF MORITA EQUIVALENT RINGS
Browsing M.Sc. Mathematics and Statistics by Title
FINITELY EMBEDDED MODULES OVER NOETHERIAN RINGS A right R-module is finitely embedded if it has finitely generated essen- tial s
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AZUMAYA, SEMISIMPLE AND IDEAL ALGEBRAS* Introduction. If A is an algebra over a commutative ring, then for any ideal I of R the
Browsing M.Sc. Mathematics and Statistics by Title
M-PROJECTIVE AND STRONGLY M-PROJECTIVE MODULES f.
SELECTED PROCEEDINGS FROM TWO SPECIAL SESSIONS ON COMMUTATIVE ALGEBRA SPONSORED BY AMERICAN MATHEMATICAL SOCIETY Special Session
A MORITA CONTEXT RELATED TO FINITE AUTOMORPHISM GROUPS OF RINGS
ON KRULL-SCHMIDT'S THEOREM AND THE INDECOMPOSABILITY OF AMALGAMATED SUM
ARTINIAN-FINITARY GROUPS OVER COMMUTATIVE RINGS 1. Introduction Throughout this paper M denotes a module over the (almost always
THE CENTERS OF SEMI-SIMPLE ALGEBRAS OVER A COMMUTATIVE RING 1. Decomposability of a semi-simple algebra to simple algebras.
NOETHERIAN FIXED RINGS
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