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1. QUANTITATIVE GEOMETRIC AND ARITHMETIC RESULTS ON PROJECTIVE SURFACES.

Author

HUNGZEN LIAO

Subjects
*GEOMETRIC analysis, *ARITHMETIC, *MATHEMATICS, *ASYMPTOTIC efficiencies, *ESTIMATION theory
Abstract

In this paper, we improve Ru's defect relation and the height inequality in the case when X is a normal projective surface and Dj, 1 = j = q, are big and asymptotic free divisors without irreducible common components on X. As a consequence, we derive a sharp result in the qualitative statement. [ABSTRACT FROM AUTHOR]

Published
2017
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