On rings whose additive endomorphisms are multiplicative (Q1182536)
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scientific article; zbMATH DE number 31518
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | On rings whose additive endomorphisms are multiplicative |
scientific article; zbMATH DE number 31518 |
Statements
On rings whose additive endomorphisms are multiplicative (English)
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28 June 1992
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A ring \(R\) is said to be an \(AE\)-ring if every endomorphism of \(R(+)\) is an endomorphism of \(R\). In the paper, all \(AE\)-rings \(R\) with \(RR_ t\neq 0\) are described (\(R_ t\) denotes the torsion part of \(R(+)\)).
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torsion part
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endomorphism
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\(AE\)-rings
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0.97949535
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0.97949535
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0.9697647
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0.9645867
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0.9645867
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0.9644359
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0.94517606
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