Extension of endomorphisms of the subsemigroup \(\mathrm{GE}_2^+(R)\) to endomorphisms of \(\mathrm{GE}_2^+(R[x])\), where \(R\) is a partially-ordered commutative ring without zero divisors. (Q2515202)
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| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Extension of endomorphisms of the subsemigroup \(\mathrm{GE}_2^+(R)\) to endomorphisms of \(\mathrm{GE}_2^+(R[x])\), where \(R\) is a partially-ordered commutative ring without zero divisors. |
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Statements
Extension of endomorphisms of the subsemigroup \(\mathrm{GE}_2^+(R)\) to endomorphisms of \(\mathrm{GE}_2^+(R[x])\), where \(R\) is a partially-ordered commutative ring without zero divisors. (English)
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31 July 2015
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endomorphisms
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semigroups of invertible matrices
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partially ordered rings
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