Some notes on nil-semicommutative rings

Y Qu, J Wei - Turkish Journal of Mathematics, 2014 - journals.tubitak.gov.tr
A ring R is defined to be nil-semicommutative if ab\in N (R) implies arb\in N (R) for a, b, r\in
R, where N (R) stands for the set of nilpotents of R. Nil-semicommutative rings are …
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[PDF] archive.org

[PDF][PDF] Some notes on nil-semicommutative rings

Y QU, J WEI - Turkish Journal of Mathematics, 2014 - scholar.archive.org
A ring R is defined to be nil-semicommutative if ab∈ N (R) implies arb∈ N (R) for a, b, r∈ R,
where N (R) stands for the set of nilpotents of R. Nil-semicommutative rings are …
[PDF] researchgate.net

[PDF][PDF] Some notes on nil-semicommutative rings

Y QU, J WEI - Turkish Journal of Mathematics, 2014 - researchgate.net
A ring R is defined to be nil-semicommutative if ab∈ N (R) implies arb∈ N (R) for a, b, r∈ R,
where N (R) stands for the set of nilpotents of R. Nil-semicommutative rings are …

Some notes on nil-semicommutative rings.

QU Yinchun, WEI Junchao - Turkish Journal of Mathematics, 2014 - search.ebscohost.com
A ring R is defined to be nil-semicommutative if ab∈ N (R) implies arb∈ N (R) for a, b, r∈ R,
where N (R) stands for the set of nilpotents of R. Nil-semicommutative rings are …