Zero loci of admissible normal functions with torsion singularities
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We show that the zero locus of a normal function on a smooth complex algebraic variety S is algebraic provided that the normal function extends to an admissible normal function on a smooth compactification such that the divisor at infinity is also smooth. This result, which has also been obtained recently by M. Saito using a different method [22], generalizes a previous result proved by the authors for admissible normal functions on curves [4]. © 2009.
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Brosnan, P., & Pearlstein, G.
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Brosnan, Patrick||Pearlstein, Gregory
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