Pages that link to "Item:Q2750888"

The following pages link to Number of singularities of a foliation on \({\mathbb P}^n\) (Q2750888):

Displaying 13 items.

• Families of minimal involutive surfaces in projective space (Q298034) (← links)
• Number of singularities of stable maps (Q1021295) (← links)
• Bounding the degree of solutions of differential equations (Q1635269) (← links)
• Number of singularities of a generic web on the complex projective plane (Q1778058) (← links)
• Determination of the top Baum-Bott number via classical intersection theory (Q1882736) (← links)
• On foliations by curves with singularities of positive dimension (Q2185764) (← links)
• Holomorphic foliations by curves on \(\mathbb P^3\) with non-isolated singularities (Q2372646) (← links)
• Baum-Bott indices for curves of singularities (Q2396996) (← links)
• The Generic Rank of the Baum-Bott Map for Degree-2 Foliations on Even-Dimensional Projective Spaces (Q5109567) (← links)
• Foliations singular along a curve (Q5501099) (← links)
• (Q5851933) (← links)
• Formulas for the multiplicity and the Milnor number of a foliation on \((\mathbb{C}^2,0)\) (Q5952881) (← links)
• Classification of the invariants of foliations by curves of low degree on the three-dimensional projective space (Q6058042) (← links)