Structure of the path length set in asymmetric trees
We characterize the path length set of asymmetric binary fractal trees in terms of the scaling ratios, r and ℓ. We show that if r + ℓ < 1, then the path length set is a Cantor set, and if r + ℓ ≥ 1, then the path length set is an interval. © World Scientific Publishing Company.
Epstein, Chloe; Sendewicz, William; and Brown, David, "Structure of the path length set in asymmetric trees" (2005). Faculty Articles Indexed in Scopus. 1910.