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  1. Proceedings - Mathematical Sciences
  2. Proceedings - Mathematical Sciences : Volume 119
  3. Proceedings - Mathematical Sciences : Volume 119, Issue 2, April 2009
  4. Clean elements in abelian rings
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Proceedings - Mathematical Sciences : Volume 127
Proceedings - Mathematical Sciences : Volume 126
Proceedings - Mathematical Sciences : Volume 125
Proceedings - Mathematical Sciences : Volume 124
Proceedings - Mathematical Sciences : Volume 123
Proceedings - Mathematical Sciences : Volume 122
Proceedings - Mathematical Sciences : Volume 121
Proceedings - Mathematical Sciences : Volume 120
Proceedings - Mathematical Sciences : Volume 119
Proceedings - Mathematical Sciences : Volume 119, Issue 5, November 2009
Proceedings - Mathematical Sciences : Volume 119, Issue 4, September 2009
Proceedings - Mathematical Sciences : Volume 119, Issue 3, June 2009
Proceedings - Mathematical Sciences : Volume 119, Issue 2, April 2009
A note on p-groups of order ≤ p $^{4}$
Clean elements in abelian rings
On a class of semicommutative modules
A generalization of the finiteness problem in local cohomology modules
On split Lie triple systems
Sign (di)lemma for dimension shifting
A note on a paraholomorphic Cheeger-Gromoll metric
An elementary approach to gap theorems
Transferring strong boundedness among Laguerre orthogonal systems
2-Summing operators on C([0, 1], l $_{ p }$) with values in l $_{1}$
Domain decomposition methods for hyperbolic problems
A new Fenchel dual problem in vector optimization
Proceedings - Mathematical Sciences : Volume 119, Issue 1, February 2009
Proceedings - Mathematical Sciences : Volume 118
Proceedings - Mathematical Sciences : Volume 117
Proceedings - Mathematical Sciences : Volume 116
Proceedings - Mathematical Sciences : Volume 115
Proceedings - Mathematical Sciences : Volume 114
Proceedings - Mathematical Sciences : Volume 113
Proceedings - Mathematical Sciences : Volume 112
Proceedings - Mathematical Sciences : Volume 111
Proceedings - Mathematical Sciences : Volume 110
Proceedings - Mathematical Sciences : Volume 109
Proceedings - Mathematical Sciences : Volume 108
Proceedings - Mathematical Sciences : Volume 107

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Clean elements in abelian rings

Content Provider Springer Nature Link
Author Chin, Angelina Y. M.
Copyright Year 2009
Abstract Let R be a ring with identity. An element in R is said to be clean if it is the sum of a unit and an idempotent. R is said to be clean if all of its elements are clean. If every idempotent in R is central, then R is said to be abelian. In this paper we obtain some conditions equivalent to being clean in an abelian ring.
Starting Page 145
Ending Page 148
Page Count 4
File Format PDF
ISSN 02534142
Journal Proceedings - Mathematical Sciences
Volume Number 119
Issue Number 2
e-ISSN 09737685
Language English
Publisher Springer-Verlag
Publisher Date 2009-07-05
Publisher Institution Indian Academy of Sciences
Publisher Place India
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Clean topologically boolean abelian ring Mathematics
Content Type Text
Resource Type Article
Subject Mathematics
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