THE DEGREE PROFILE AND GINI INDEX OF RANDOM CATERPILLAR TREES

DOI10.1017/S0269964818000475WikidataQ128613456 ScholiaQ128613456MaRDI QIDQ5056629

Panpan Zhang, Dey, Dipak K.

Publication date: 8 December 2022

Published in: Probability in the Engineering and Informational Sciences (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1805.06328

zbMATH Keywords

stochastic recurrencePólya urn modeldegree profilegini indexMonte-Carlo experimentrandom caterpillar trees

Mathematics Subject Classification ID

Statistics (62-XX) Probability theory and stochastic processes (60-XX)

Related Items (6)

ON SEVERAL PROPERTIES OF A CLASS OF PREFERENTIAL ATTACHMENT TREES—PLANE-ORIENTED RECURSIVE TREES ⋮ Several topological indices of random caterpillars ⋮ Investigating several fundamental properties of random lobster trees and random spider trees ⋮ DEGREE-BASED GINI INDEX FOR GRAPHS ⋮ On several properties of a class of hybrid recursive trees ⋮ Gini index on generalized \(r\)-partitions

Cites Work

• The total interval number of a tree and the Hamiltonian completion number of its line graph
• Martingale methods in financial modelling.
• Bivariate distributions generated from Pólya-Eggenberger urn models
• Graphs with only caterpillars as spanning trees
• The number of caterpillars
• Emergence of Scaling in Random Networks
• Polya Urn Models
• Strong convergence of proportions in a multicolor Pólya urn
• The Gini index of random trees with an application to caterpillars
• Some Hamiltonian results in powers of graphs
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