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On ideals consisting of joint topological divisors of zero [PDF]
Zbigniew Słodkowski
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Zero Divisors and Nilpotent Elements in Power Series Rings [PDF]
David E. Fields
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A $B_{0}$-algebra without generalized topological divisors of zero [PDF]
Hugo Peimbert, W. Żelazko
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The Hilbert–Chow morphism and the incidence divisor: Zero-cycles and divisors
AbstractFor a smooth projective variety X of dimension n, on the product of Chow varieties Ca(X)×Cn−a−1(X) parameterizing pairs (A,B) of an a-cycle A and an (n−a−1)-cycle B in X, Barry Mazur raised the problem of constructing a Cartier divisor supported on the locus of pairs with A∩B≠0̸.
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