Pages that link to "Item:Q1579440"

The following pages link to A fragmentation process connected to Brownian motion (Q1579440):

Displaying 21 items.

• A new encoding of coalescent processes: applications to the additive and multiplicative cases (Q328790) (← links)
• The structure of the allelic partition of the total population for Galton-Watson processes with neutral mutations (Q838007) (← links)
• Fragmentation at height associated with Lévy processes (Q869099) (← links)
• A representation of exchangeable hierarchies by sampling from random real trees (Q1626599) (← links)
• Applications of the continuous-time ballot theorem to Brownian motion and related processes. (Q1765999) (← links)
• Self-similar fragmentations derived from the stable tree. II: Splitting at nodes (Q1780980) (← links)
• Eternal additive coalescents and certain bridges with exchangeable increments (Q1872188) (← links)
• A Vervaat-like path transformation for the reflected Brownian bridge conditioned on its local time at 0 (Q1872246) (← links)
• Eternal solutions to Smoluchowski's coagulation equation with additive kernel and their probabilistic interpretations (Q1872379) (← links)
• A geometric representation of fragmentation processes on stable trees (Q2057208) (← links)
• Two continua of embedded regenerative sets (Q2080151) (← links)
• The eternal multiplicative coalescent encoding via excursions of Lévy-type processes (Q2325331) (← links)
• The vertex-cut-tree of Galton-Watson trees converging to a stable tree (Q2354896) (← links)
• Fragmentation associated with Lévy processes using snake (Q2480824) (← links)
• Different aspects of a random fragmentation model (Q2490065) (← links)
• On small masses in self-similar fragmentations. (Q2574615) (← links)
• Intermediate-level crossings of a first-passage path (Q3302313) (← links)
• A new combinatorial representation of the additive coalescent (Q4633321) (← links)
• Asymptotics of trees with a prescribed degree sequence and applications (Q5415593) (← links)
• Invariance principle for fragmentation processes derived from conditioned stable Galton-Watson trees (Q6635712) (← links)
• Coupling Bertoin's and Aldous-Pitman's representations of the additive coalescent (Q6641056) (← links)