About this document
Logarithmic Foliations in Projective Spaces by Jimmy Támara Albino is a document available to read on EtoBox.
This document presents theorems and results regarding logarithmic foliations defined by logarithmic forms on projective spaces. Theorem 1 provides a normal form for closed logarithmic p-forms with poles along a hypersurface with strictly ordinary singularities outside the origin. It expresses the form as a linear combination of wedge products of logarithmic differentials, plus an exact logarithmic form. Corollary 1 generalizes this result to logarithmic p-forms on projective spaces, under certain conditions
- Author
- Jimmy Támara Albino
- Language
- EN