Regular gamma rings
S Kyuno, N Nobusawa, MSB Smith - Tsukuba journal of mathematics, 1987 - JSTOR
Let M and r be additive abelian groups. If for all a, byc^ M and a, ßj^ r> the conditions (1)
aab^ M, aaß^ T,(2)(a+ b) ac= aac+ bac, a (a+ ßs) b= aab+ aßb, aa (b+ c)= aab+ aac,(a+ ß) …
aab^ M, aaß^ T,(2)(a+ b) ac= aac+ bac, a (a+ ßs) b= aab+ aßb, aa (b+ c)= aab+ aac,(a+ ß) …
[PDF][PDF] Regular gamma rings
S Kyuno, N Nobusawa… - Tsukuba journal of …, 1987 - tsukuba.repo.nii.ac.jp
Let M and F be additive abelian groups. If for all a, b, c^ M and a,^, y^ F', the conditions (1)
aab<= M, aa^ F,(2)(a+ b) ac= aac+ bac, a (a+ fi) b= aab+ aPb, aa (b+ c)= aab+ aac,(a+/3) …
aab<= M, aa^ F,(2)(a+ b) ac= aac+ bac, a (a+ fi) b= aab+ aPb, aa (b+ c)= aab+ aac,(a+/3) …
[引用][C] Regular gamma rings
S Kyuno, N Nobusawa, MS B Smith - Tsukuba journal of mathematics, 1987 - cir.nii.ac.jp
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REGULAR GAMMA RINGS
S KYUNO - TSUKUBA J. MATH, 1987 - projecteuclid.org
Let $ M $ and $\Gamma $ be additive abelian groups. If for all $ a, b, c\in M $ and
$\alpha,\beta,\gamma\in\Gamma $, the conditions (1)$ a\alpha b\in M, $$\alpha …
$\alpha,\beta,\gamma\in\Gamma $, the conditions (1)$ a\alpha b\in M, $$\alpha …
[PDF][PDF] REGULAR GAMMA RINGS
S KYUNO, N NOBUSAWA, MSB SMITH - TSUKUBA J. MATH, 1987 - core.ac.uk
Let M and F be additive abelian groups. If for all a, b, c^ M and a,^, y^ F', the conditions (1)
aab<= M, aa^ F,(2)(a+ b) ac= aac+ bac, a (a+ fi) b= aab+ aPb, aa (b+ c)= aab+ aac,(a+/3) …
aab<= M, aa^ F,(2)(a+ b) ac= aac+ bac, a (a+ fi) b= aab+ aPb, aa (b+ c)= aab+ aac,(a+/3) …
[PDF][PDF] REGULAR GAMMA RINGS
S KYUNO, N NOBUSAWA, MSB SMITH - TSUKUBA J. MATH, 1987 - tsukuba.repo.nii.ac.jp
Let M and F be additive abelian groups. If for all a, b, c^ M and a,^, y^ F', the conditions (1)
aab<= M, aa^ F,(2)(a+ b) ac= aac+ bac, a (a+ fi) b= aab+ aPb, aa (b+ c)= aab+ aac,(a+/3) …
aab<= M, aa^ F,(2)(a+ b) ac= aac+ bac, a (a+ fi) b= aab+ aPb, aa (b+ c)= aab+ aac,(a+/3) …
REGULAR GAMMA RINGS
S KYUNO - TSUKUBA J. MATH, 1987 - projecteuclid.org
Let $ M $ and $\Gamma $ be additive abelian groups. If for all $ a, b, c\in M $ and
$\alpha,\beta,\gamma\in\Gamma $, the conditions (1)$ a\alpha b\in M, $$\alpha …
$\alpha,\beta,\gamma\in\Gamma $, the conditions (1)$ a\alpha b\in M, $$\alpha …