We study the homological cycles that separate a set of divisors in a complex-analytic manifold. A generalization of the notion of separating cycle is proposed for the case of a… Click to show full abstract
We study the homological cycles that separate a set of divisors in a complex-analytic manifold. A generalization of the notion of separating cycle is proposed for the case of a collection of closed sets in an arbitrary real manifold.
               
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