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作 者:Charef Beddani Wahiba Messirdi
机构地区:[1]Taibah University, Department of Mathematics Madinah, Kingdom of Saudi Arabia
出 处:《Algebra Colloquium》2016年第3期501-506,共6页代数集刊(英文版)
摘 要:This paper presents a generalization to the higher-dimensional situation of the main results of the first author about the normality of one-fibered monomial ideals [2, Theoremes 2.4 and 3.8]. Precisely, we show that if I is a monomial ideal of R = k[x1, x2,..., Xd], then I is normal one-fibered if and only if for all positive integers n and all x, y in R such that xy ∈ I2n, either x or y belongs to In.This paper presents a generalization to the higher-dimensional situation of the main results of the first author about the normality of one-fibered monomial ideals [2, Theoremes 2.4 and 3.8]. Precisely, we show that if I is a monomial ideal of R = k[x1, x2,..., Xd], then I is normal one-fibered if and only if for all positive integers n and all x, y in R such that xy ∈ I2n, either x or y belongs to In.
关 键 词:integral closure of ideals Rees algebra Rees valuations
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