Pages that link to "Item:Q1427013"
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The following pages link to The number of trees half of whose vertices are leaves and asymptotic enumeration of plane real algebraic curves. (Q1427013):
Displaying 8 items.
- Using linear forms to determine the set of integers realizable by \((g_ 0,g_ 1,\dots ,g_ n)\)-trees (Q799683) (← links)
- Isotopic triangulation of a real algebraic surface (Q1030261) (← links)
- Level number sequences of trees and the lambda algebra (Q1178028) (← links)
- Asymptotic growth of the number of classes of real plane algebraic curves as the degree grows (Q1400867) (← links)
- Maximally writhed real algebraic links (Q1741574) (← links)
- Topology and counting of real algebraic curves (Q2149421) (← links)
- Counting contours on trees (Q2397386) (← links)
- A criterion for sharpness in tree enumeration and the asymptotic number of triangulations in Kuperberg's \(G_2\) spider (Q2680952) (← links)
