A self-similar invariance of critical binary Galton-Watson trees
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Publication:1975188
DOI10.2307/3318630zbMath0967.60081OpenAlexW1990601781MaRDI QIDQ1975188
Gregory A. Burd, Ronald D. Winn, Edward C. Waymire
Publication date: 23 August 2001
Published in: Bernoulli (Search for Journal in Brave)
Full work available at URL: https://projecteuclid.org/euclid.bj/1082665377
Related Items (13)
Tokunaga and Horton self-similarity for level set trees of Markov chains ⋮ CONSISTENT YIELD CURVE PREDICTION ⋮ Tokunaga self-similarity arises naturally from time invariance ⋮ Invariant Galton–Watson trees: metric properties and attraction with respect to generalized dynamical pruning ⋮ Dynamical pruning of rooted trees with applications to 1-D ballistic annihilation ⋮ The Horton-Strahler number of conditioned Galton-Watson trees ⋮ Random self-similar trees and a hierarchical branching process ⋮ Entropy rates for Horton self-similar trees ⋮ Invariance and attraction properties of Galton-Watson trees ⋮ THE LIMIT DISTRIBUTION OF THE CUSUM OF SQUARES TEST UNDER GENERAL MIXING CONDITIONS ⋮ Random self-similar trees: a mathematical theory of Horton laws ⋮ Large Deviation Theorem for Branches of the Random Binary Tree in the Horton--Strahler Analysis ⋮ A Multiscale Approach Leading to Hybrid Mathematical Models for Angiogenesis: The Role of Randomness
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