Pages that link to "Item:Q1813779"
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The following pages link to Random tree-type partitions as a model for acyclic polymerization: Holtsmark (3/2-stable) distribution of the supercritical gel (Q1813779):
Displaying 12 items.
- Subcritical, critical and supercritical size distributions in random coagulation-fragmentation processes (Q928242) (← links)
- On a random graph evolving by degrees (Q1047669) (← links)
- Distribution of cyclic species in network formation: microscopic theory of branching process in \(\text{A}_g\)-R-\(\text{B}_{f-g}\) model (Q1203181) (← links)
- Subcritical asymptotic behavior in the thermodynamic limit of reversible random polymerization processes. (Q1593258) (← links)
- Size of the largest cluster under zero-range invariant measures (Q1872149) (← links)
- On \(1/f\) noise (Q1955060) (← links)
- The asymptotic behavior in a reversible random coagulation-fragmentation polymerization process with sub-exponential decay (Q2149973) (← links)
- Phase transitions on Markovian bipartite graphs-an application of the zero-range process (Q2570809) (← links)
- A system of grabbing particles related to Galton-Watson trees (Q3057065) (← links)
- (Q3357248) (← links)
- On tree census and the giant component in sparse random graphs (Q3970912) (← links)
- Components of Random Forests (Q4291184) (← links)
