Pages that link to "Item:Q2500982"
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The following pages link to Counting rooted trees: the universal law \(t(n)\sim C\rho^{-n} n^{-3/2}\) (Q2500982):
Displaying 13 items.
- Counting glycans revisited (Q464771) (← links)
- Anatomy of a gauge theory (Q857428) (← links)
- On the number of matchings of a tree (Q875067) (← links)
- Counting graceful labelings of trees: a theoretical and empirical study (Q897585) (← links)
- Random enriched trees with applications to random graphs (Q1658748) (← links)
- On the shape of random Pólya structures (Q1699530) (← links)
- Rerooting multi-type branching trees: the infinite spine case (Q2135184) (← links)
- Nonlinear analysis of a simple model of temperature evolution in a satellite (Q2380614) (← links)
- Scaling limits of random Pólya trees (Q2413245) (← links)
- Recursion and growth estimates in renormalizable quantum field theory (Q2517916) (← links)
- Asymptotic properties of random unlabelled block-weighted graphs (Q2665972) (← links)
- Graph limits of random unlabelled <i>k</i>-trees (Q4987257) (← links)
- Graphon convergence of random cographs (Q6074665) (← links)