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Original Articles

Regular action in a ring with a finite number of orbits

Pages 2227-2236 | Received 01 Aug 1996, Published online: 27 Jun 2007

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Read on this site (2)

Juncheol Han & Sangwon Park. (2014) Regular Action in Rings. Communications in Algebra 42:2, pages 872-879.
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Juncheol Han. (1999) Group actions in a unit-regular ring. Communications in Algebra 27:7, pages 3353-3361.
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Articles from other publishers (8)

Eman S. Almotairi, M. Imran Bhat & Ahmad M. Alghamdi. (2023) Group Action on the Set of Nonunits in Rings. Journal of Mathematics 2023, pages 1-4.
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Juncheol Han, Yang Lee & Sangwon Park. (2016) UNIT-DUO RINGS AND RELATED GRAPHS OF ZERO DIVISORS. Bulletin of the Korean Mathematical Society 53:6, pages 1629-1643.
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Juncheol Han & Sangwon Park. (2014) RINGS WITH A FINITE NUMBER OF ORBITS UNDER THE REGULAR ACTION. Journal of the Korean Mathematical Society 51:4, pages 655-663.
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Juncheol Han & Sangwon Park. (2013) A FINITE ADDITIVE SET OF IDEMPOTENTS IN RINGS. Korean Journal of Mathematics 21:4, pages 463-471.
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Juncheol Han & Sangwon Park. (2011) SUBGROUP ACTIONS AND SOME APPLICATIONS. Korean Journal of Mathematics 19:2, pages 181-189.
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Jun-Cheol Han. (2010) THE ZERO-DIVISOR GRAPH UNDER A GROUP ACTION IN A COMMUTATIVE RING. Journal of the Korean Mathematical Society 47:5, pages 1097-1106.
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Jun-Cheol Han. (2008) THE ZERO-DIVISOR GRAPH UNDER GROUP ACTIONS IN A NONCOMMUTATIVE RING. Journal of the Korean Mathematical Society 45:6, pages 1647-1659.
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Jun-Cheol HAN. (2005) GROUP ACTIONS IN A REGULAR RING. Bulletin of the Korean Mathematical Society 42:4, pages 807-815.
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