Pages that link to "Item:Q2866841"
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The following pages link to Strongly vertex-reinforced-random-walk on a complete graph (Q2866841):
Displaying 12 items.
- Stuck walks: a conjecture of Erschler, Tóth and Werner (Q282489) (← links)
- A 0-1 law for vertex-reinforced random walks on \(\mathbb{Z}\) with weight of order \(k^\alpha,\;\alpha\in[0,1/2)\) (Q428753) (← links)
- Dynamics of vertex-reinforced random walks (Q653301) (← links)
- Phase transition in vertex-reinforced random walks on \({\mathbb{Z}}\) with nonlinear reinforcement (Q867089) (← links)
- Vertex reinforced non-backtracking random walks: an example of path formation (Q1748948) (← links)
- Synchronization and functional central limit theorems for interacting reinforced random walks (Q1756956) (← links)
- Vertex-reinforced random walk on arbitrary graphs (Q1872176) (← links)
- Strongly vertex-reinforced jump process on a complete graph (Q2077333) (← links)
- The directed edge reinforced random walk: the Ant Mill phenomenon (Q2107260) (← links)
- Proof of the WARM whisker conjecture for neuronal connections (Q4642578) (← links)
- Two repelling random walks on \(\mathbb{Z}\) (Q6044247) (← links)
- Lyapunov function for interacting reinforced stochastic processes via Hopfield's energy function (Q6152034) (← links)
