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A GOLDIE THEOREM FOR DIFFERENTIABLY PRIME RINGS
A GOLDIE THEOREM FOR DIFFERENTIABLY PRIME RINGS

Browsing M.Sc. Mathematics and Statistics by Title
Browsing M.Sc. Mathematics and Statistics by Title

ORDERS WITH FINITE GLOBAL DIMENSION
ORDERS WITH FINITE GLOBAL DIMENSION

The infinite dimenisonal case is treated in Chapter 3. The author de-  scribes it as the "core of the book." The genera
The infinite dimenisonal case is treated in Chapter 3. The author de- scribes it as the "core of the book." The genera

A MORITA CONTEXT RELATED TO FINITE AUTOMORPHISM GROUPS OF RINGS
A MORITA CONTEXT RELATED TO FINITE AUTOMORPHISM GROUPS OF RINGS

SELF MINI-INJECΊΊVE RINGS
SELF MINI-INJECΊΊVE RINGS

Browsing M.Sc. Mathematics and Statistics by Title
Browsing M.Sc. Mathematics and Statistics by Title

Browsing M.Sc. Mathematics and Statistics by Title
Browsing M.Sc. Mathematics and Statistics by Title

WESTERN REGIONAL MEETING ABSTRACTS | Journal of Investigative Medicine
WESTERN REGIONAL MEETING ABSTRACTS | Journal of Investigative Medicine

ON ONE-SIDED QF-2 RINGS I
ON ONE-SIDED QF-2 RINGS I

THE CENTERS OF SEMI-SIMPLE ALGEBRAS OVER A COMMUTATIVE RING 1.  Decomposability of a semi-simple algebra to simple algebras.
THE CENTERS OF SEMI-SIMPLE ALGEBRAS OVER A COMMUTATIVE RING 1. Decomposability of a semi-simple algebra to simple algebras.

ON KRULL-SCHMIDT'S THEOREM AND THE INDECOMPOSABILITY OF AMALGAMATED SUM
ON KRULL-SCHMIDT'S THEOREM AND THE INDECOMPOSABILITY OF AMALGAMATED SUM

FINITELY EMBEDDED MODULES OVER NOETHERIAN RINGS A right R-module is  finitely embedded if it has finitely generated essen- tial s
FINITELY EMBEDDED MODULES OVER NOETHERIAN RINGS A right R-module is finitely embedded if it has finitely generated essen- tial s

MINIMAL RELATIVE HILBERT-KUNZ MULTIPLICITY Introduction Throughout this  paper, let A be a Noetherian ring containing a field of
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
PRESENTATIONS OF MODULES WHEN IDEALS NEED NOT BE PRINCIPAL

TORSION THEORIES AND RINGS OF QUOTIENTS OF MORITA EQUIVALENT RINGS
TORSION THEORIES AND RINGS OF QUOTIENTS OF MORITA EQUIVALENT RINGS

MODEL THEORY OF ALTERNATIVE RINGS BRUCE I. ROSE Introduction Recently much  work has been done in applying various techniques dev
MODEL THEORY OF ALTERNATIVE RINGS BRUCE I. ROSE Introduction Recently much work has been done in applying various techniques dev

ON RINGS WITH SELF-INJECΊΊVE DIMENSION
ON RINGS WITH SELF-INJECΊΊVE DIMENSION

ON OF-RINGS WITH CYCLIC NAKAYAMA PERMUTATIONS
ON OF-RINGS WITH CYCLIC NAKAYAMA PERMUTATIONS

NONCOMMUTATIVE LOCALIZATION 0. Introduction. To motivate this exposition,  let us begin by looking at an example. If Z is the rin
NONCOMMUTATIVE LOCALIZATION 0. Introduction. To motivate this exposition, let us begin by looking at an example. If Z is the rin

Browsing M.Sc. Mathematics and Statistics by Title
Browsing M.Sc. Mathematics and Statistics by Title

Browsing M.Sc. Mathematics and Statistics by Title
Browsing M.Sc. Mathematics and Statistics by Title

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
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

Browsing M.Sc. Mathematics and Statistics by Title
Browsing M.Sc. Mathematics and Statistics by Title

M-PROJECTIVE AND STRONGLY M-PROJECTIVE MODULES f.
M-PROJECTIVE AND STRONGLY M-PROJECTIVE MODULES f.