1974
DOI: 10.1080/00927877408822013
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Cited by 14 publications
(3 citation statements)
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“…Because p is a regular element of R it is easy to show that I = pl. (3). Suppose that xa = p"b for some a, beR for and positive integer n. Because xeC(p"R) it follows that aep"R. Hence xaexp"R and the result follows easily.…”
Section: General Theorymentioning
confidence: 76%
See 1 more Smart Citation
“…Because p is a regular element of R it is easy to show that I = pl. (3). Suppose that xa = p"b for some a, beR for and positive integer n. Because xeC(p"R) it follows that aep"R. Hence xaexp"R and the result follows easily.…”
Section: General Theorymentioning
confidence: 76%
“…(3) By (2) and Lemma 3.1 (2) there are non-associate prime elements Pi,...,p n of R and non-negative integers a(i) such that xR = pf 1) p" 2 (2) ...p°l n) R. Set y=p 2 {2) pf 3) ...p a n in) . Proof.…”
Section: General Theorymentioning
confidence: 99%
“…C'est l'algebre engendree sur K par n generateurs Y x ,...,Y n soumis aux relations Y t Yj = X^Y^ pour 1 < i, j < n. On a alors: [Y n ; a n ], ou pour 2 < i < n, Gj est l'automorphisme completement premiers V iwj pour (i, j) e I x J. L'automorphisme associe a l'element normal regulier y,y 3 …”
Section: Facteurs Premiers Des Espaces Quantiques Uniparametresunclassified