Pages that link to "Item:Q2168037"
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The following pages link to Foliations on \(\mathbb{P}^2\) with only one singular point (Q2168037):
Displaying 14 items.
- Foliations on \(\mathbb{CP}^2\) with a unique singular point without invariant algebraic curves (Q776204) (← links)
- Foliations on \(\mathbb {CP}^2\) of degree \(d\) with a singular point with Milnor number \(d^2+d+1\) (Q1695726) (← links)
- Foliations with one singularity and finite isotropy group (Q2028059) (← links)
- On the classification of foliations of degree three with one singularity (Q2117426) (← links)
- Special foliations on \(\mathbb{CP}^2\) with a unique singular point (Q2125265) (← links)
- A Poincaré type inequality for one-dimensional multiprojective foliations (Q2392911) (← links)
- A family of foliations with one singularity (Q2660123) (← links)
- Singularities of holomorphic codimension one foliations of the complex projective plane (Q2693776) (← links)
- Foliations on ruled surfaces with invariant sections (Q2747298) (← links)
- Number of singularities of a foliation on \({\mathbb P}^n\) (Q2750888) (← links)
- Lins Neto's examples of foliations and the Mori cone of blow-ups of ℙ<sup>2</sup> (Q3169274) (← links)
- FOLIATIONS ON P2 ADMITTING A PRIMITIVE MODEL (Q5171485) (← links)
- On the GIT-stability of foliations of degree 3 with a unique singular point (Q6189156) (← links)
- Foliations on $\mathbb{P}^2$ with only one singular point (Q6361749) (← links)