50 citations · 141 across the 19 of their papers we have counts for
Showing math.PRShow all
2 papers · 1 filter
math.PR2019★ 6 cited
Large deviation theorem for branches of the random binary tree in the Horton-Strahler analysis
Ken Yamamoto
The Horton-Strahler analysis is a graph-theoretic method to measure the bifurcation complexity of branching patterns, by defining a number called the order to each branch. The main…
math.PR2017★ 6 cited
Central limit theorem for the Horton-Strahler bifurcation ratio of general branch order
Ken Yamamoto
The Horton-Strahler ordering method, originating in hydrology, formulates the hierarchical structure of branching patterns using a quantity called the bifurcation ratio. The main r…