On Localization at an Ideal
Canadian mathematical bulletin, Tome 22 (1979) no. 4, pp. 397-401

Voir la notice de l'article provenant de la source Cambridge University Press

Conditions are given under which the ring of quotients defined by an ideal is semisimple Artinian modulo its Jacobson radical.
Beachy, John A. On Localization at an Ideal. Canadian mathematical bulletin, Tome 22 (1979) no. 4, pp. 397-401. doi: 10.4153/CMB-1979-052-7
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[1] 1. Beachy, John A. and Blair, William D., Localization at semiprime ideals, J. Algebra 38 (1976), 309-314. Google Scholar

[2] 2. Heinicke, A. G., On the ring of quotients at a prime ideal of a right Noetherian ring, Can. J. Math. 24 (1972), 703-712. Google Scholar

[3] 3. Lambek, Joachim and Michler, Gerhard, The torsion theory at a prime ideal of a right Noetherian ring, J. Algebra 25 (1973), 364-389. Google Scholar

[4] 4. Lambek, Joachim and Michler, Gerhard, Localization of right Noetherian rings at semiprime ideals, Can. J. Math. 26 (1974), 1069-1085. Google Scholar

[5] 5. Stenström, Bo, Rings of Quotients, Springer-Verlag (New York, Heidelberg, Berlin), 1975. Google Scholar

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