Zobrazeno 1 - 9
of 9
pro vyhledávání: '"Hyo Jin Sung"'
Publikováno v:
Bulletin of the Korean Mathematical Society. 54:521-541
Publikováno v:
Bulletin of the Korean Mathematical Society. 53:1309-1325
Autor:
Da Woon Jung, Byung-Ok Kim, Sang Jo Yun, Hong Kee Kim, Yang Lee, Sang Bok Nam, Hyo Jin Sung, Sung Ju Ryu
Publikováno v:
Journal of the Korean Mathematical Society. 53:475-488
We study the structure of central elements in relation with polynomial rings and introduce quasi-commutative as a generalization of commutative rings. The Jacobson radical of the polynomial ring over a quasi-commutative ring is shown to coincide with
Publikováno v:
Journal of the Korean Mathematical Society. 53:217-232
We make a study of two generalizations of regular rings, concentrating our attention on the structure of idempotents. A ring R is said to be right attaching-idempotent if for there exists such that ab is an idempotent. Next R is said to be generalize
Publikováno v:
Honam Mathematical Journal. 37:377-386
Autor:
Jin-A Kim, Hyo Jin Sung, Sang Jo Yun, Yang Lee, Sung Ju Ryu, Yeonsook Seo, Ho Jun Cha, Da Woon Jung, Hong Kee Kim, Sang Bok Nam, Chang Ik Lee
Publikováno v:
Korean Journal of Mathematics. 23:337-355
We in this note consider a class of rings which is related to both power-Armendariz and central Armendariz rings, in the spirit of Armendariz and Kaplansky. We introduce central power-Armendariz as a generalization of them, and study the structure of
Publikováno v:
Journal of the Korean Mathematical Society. 52:649-661
Insertion-of-factors-property, which was introduced by Bell, has a role in the study of various sorts of zero-divisors in noncommutative rings. We in this note consider this property in the case that factors are restricted to maximal ideals. A ring i
Autor:
Sang Jo Yun, Hyo Jin Sung
Publikováno v:
Korean Journal of Mathematics. 23:37-46
We in this note introduce the concept of semi-IFP rings which is a generalization of IFP rings. We study the basic structure of semi-IFP rings, and construct suitable examples to the situations raised naturally in the process. We also show that the s
Publikováno v:
Korean Journal of Mathematics. 22:279-288
The studies of reversible and $2$-primal rings have done important roles in noncommutative ring theory. We in this note introduce the concept of {\it quasi-reversible-over-prime-radical} (simply, {\it QRPR}) as a generalization of the $2$-primal ring