Pages that link to "Item:Q1397497"
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The following pages link to Analytic classification of typical degenerate elementary singular points of the germs of holomorphic vector fields on the complex plane (Q1397497):
Displaying 13 items.
- Thom's problem for orbital analytic classification of degenerate singular points of holomorphic vector fields in the plane (Q630251) (← links)
- Examples of non-conjugated holomorphic vector fields and foliations (Q704225) (← links)
- Orbital topological classification of analytic differential equations in a neighborhood of a degenerate elementary singular point on the two- dimensional complex plane (Q914017) (← links)
- Analytical classification of saddle-node vector fields. (Q1417110) (← links)
- Rigidity theorem for degenerated singular points of germs of holomorphic vector fields in the complex plane (Q1868378) (← links)
- An analytic classification of saddle resonant singular points of holomorphic vector fields in the complex plane (Q1972707) (← links)
- Real-formal orbital rigidity for germs of real analytic vector fields on the real plane (Q2364120) (← links)
- Analytic classification of foliations induced by germs of holomorphic vector fields in \((\mathbb {C}^{n},0)\) with non-isolated singularities (Q2424959) (← links)
- Analytic classification of saddle nodes (Q2841119) (← links)
- REMARKS ON THE ORBITAL ANALYTIC CLASSIFICATION OF GERMS OF VECTOR FIELDS (Q3328818) (← links)
- Orbital topological classification of analytic differential equations in the neighbourhood of a degenerate elementary singularity (Q3749804) (← links)
- Holomorphic foliations and vector fields with degenerated singularity in \((\mathbb{C}^2,0)\) (Q6606355) (← links)
- Local models and curves of tangencies of foliation pairs (Q6652366) (← links)
