The growth of regular functions on algebraic sets
Volume 55 / 1991
Annales Polonici Mathematici 55 (1991), 331-341
DOI: 10.4064/ap-55-1-331-341
Abstract
We are concerned with the set of all growth exponents of regular functions on an algebraic subset V of $ℂ^n$. We show that its elements form an increasing sequence of rational numbers and we study the dependence of its structure on the geometric properties of V.