Anwendungen des Satzes von Picard (Q1066325)

A complex analytic space X has Picard exponent \(\geq p\) if each m- dimensional vector space of global analytic functions contains at most \(m^ p\) functions (up to multiplicative constant) without zero on X. The author studies the class of analytic spaces with finite Picard exponent and some properties of analytic functions on these spaces. Applications to algebraic hypersurfaces of \({\mathbb{C}}^ N\) are given.