Results 151 to 160 of about 744,531 (188)
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Journal of Theoretical Probability, 1997
A random measure \(\nu\) is constructed as limiting state of a supercritical discrete time branching random walk in which particle mass and step size are rescaled geometrically in time. At least heuristically, the law of \(\nu\) is related to the distribution of a superprocess at a certain deterministic time.
Allouba, Hassan +3 more
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A random measure \(\nu\) is constructed as limiting state of a supercritical discrete time branching random walk in which particle mass and step size are rescaled geometrically in time. At least heuristically, the law of \(\nu\) is related to the distribution of a superprocess at a certain deterministic time.
Allouba, Hassan +3 more
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Theory of Probability & Its Applications, 1985
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Statistics & Probability Letters, 2003
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Konsowa, Mokhtar H., Oraby, Tamer F.
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Konsowa, Mokhtar H., Oraby, Tamer F.
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Random Censoring and Dendritic Trees
Biometrics, 1977The motivating problem is the estimation of the branching parameters of dendritic trees when some of the branches are cut. A primary element of this problem is the estimation of a bivariate discrete distribution when, because of partial censoring, some of the observations are incomplete.
G P, McCabe, M L, Samuels
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Random Sequential Adsorption on Random Trees
Journal of Statistical Physics, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Random Structures & Algorithms, 1994
AbstractCartesian trees are binary search trees in which the nodes exhibit the heap property according to a second (priority) key. If the search key and the priority key are independent, and the trees is built based on n independent copies, Cartesian trees basically behave like ordinary random binary search trees.
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AbstractCartesian trees are binary search trees in which the nodes exhibit the heap property according to a second (priority) key. If the search key and the priority key are independent, and the trees is built based on n independent copies, Cartesian trees basically behave like ordinary random binary search trees.
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Probability in the Engineering and Informational Sciences, 2002
We prove that the effective resistances of spherically symmetric random trees dominate in mean the effective resistances of random trees corresponding branching processes in varying environments and having the same growth law of spherically symmetric trees.
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We prove that the effective resistances of spherically symmetric random trees dominate in mean the effective resistances of random trees corresponding branching processes in varying environments and having the same growth law of spherically symmetric trees.
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30th Annual Symposium on Foundations of Computer Science, 1989
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Seidel, Raimund, Aragon, Cecilia R.
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Seidel, Raimund, Aragon, Cecilia R.
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Random trees and random graphs
Random Structures and Algorithms, 1998Summary: We study the asymptotic behavior of the number of trees with \(n\) vertices and diameter \(k= k(n)\), where \((n- k)/n\to a\) as \(n\to\infty\) for some constant \(a< 1\). We use this result to determine the limit distribution of the diameter of the random graph \(G(n,p)\) in the subcritical phase.
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RANDOM WALKS AND DIMENSIONS OF RANDOM TREES
Infinite Dimensional Analysis, Quantum Probability and Related Topics, 2010We study the relationship between the type of the random walk on some random trees and the structure of those trees in terms of fractal and resistance dimensions. This paper generalizes some results of Refs. 8–10.
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