On weakly n-absorbing ideals of commutative rings
Abstract
All rings are commutative with 1≠0. The purpose of this paper is to investigate the concept of weakly n-absorbing ideals generalizing weakly 2-absorbing ideals. We prove that over a u-ring R the Anderson-Badawi's conjectures about n-absorbing ideals and the Badawi-Yousefian's question about weakly 2-absorbing ideals hold.
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