Inequalities for characteristic numbers of flags of distributions and foliations

Abstract

We prove inequalities relating the degrees of holomorphic distributions and of holomorphic foliations forming a flag on ${\mathbb{P}}^n$. Such inequalities are inspired by the so called Poincaré problem for foliations.

Several minor clarifications and corrections

Cited by in corpus (2)

• Residues for flags of holomorphic foliations
• Closed Orbits and Integrability for singularities of complex vector fields in dimension three