Pages that link to "Item:Q1039027"
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The following pages link to Convergence of lattice trees to super-Brownian motion above the critical dimension (Q1039027):
Displaying 14 items.
- The survival probability and \(r\)-point functions in high dimensions (Q363351) (← links)
- A criterion for convergence to super-Brownian motion on path space (Q516122) (← links)
- Convergence of the critical finite-range contact process to super-Brownian motion above the upper critical dimension: the higher-point functions (Q638302) (← links)
- An expansion for self-interacting random walks (Q654417) (← links)
- Superbrownian motion and the spatial lambda-Fleming-Viot process (Q1663900) (← links)
- Convergence of critical oriented percolation to super-Brownian motion above \(4+1\) dimensions (Q1874508) (← links)
- NoBLE for lattice trees and lattice animals (Q2060010) (← links)
- On the range of lattice models in high dimensions (Q2174665) (← links)
- Spatial moments for high-dimensional critical contact process, oriented percolation and lattice trees (Q2316589) (← links)
- Backbone scaling for critical lattice trees in high dimensions (Q2816804) (← links)
- Expansion in high dimension for the growth constants of lattice trees and lattice animals (Q2841489) (← links)
- Polygons and the Lace Expansion (Q3651683) (← links)
- Historical lattice trees (Q6160261) (← links)
- Models of random subtrees of a graph (Q6183888) (← links)
