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Mathematics and Computer Science: Algorithms, Trees, Combinatorics and Probabilities

Mathematics and Computer Science: Algorithms, Trees, Combinatorics and Probabilities

Hardcover

Series: Trends in Mathematics

Probability & Statistics

ISBN10: 3764364300
ISBN13: 9783764364304
Publisher: Springer Nature
Published: Oct 27 2000
Pages: 360
Weight: 1.50
Height: 0.81 Width: 6.14 Depth: 9.21
Language: English
1 Rawa trees.- 2 The height and width of simple trees.- 3 On the node structure of binary search trees.- 4 The saturation level in binary search tree.- 5 Smoothness and decay properties of the limiting quicksort density function.- 6 The number of descendants in simply generated random trees.- 7 An universal predictor based on pattern matching, preliminary results.- 8 A bijective proof of the arborescent form of the multivariable Lagrange's inversion formula.- 9 Counting paths on the slit plane.- 10 Random generation of words of context-free languages according to the frequencies of letters.- 11 An algebra for generating trees.- 12 A set of well-defined operations on succession rules.- 13 Convergence of a genetic algorithm with finite population.- 14 Complexity issues for a redistribution problem.- 15 On the rate of escape of a mutation-selection algorithm.- 16 Randomized rendezvous.- 17 Computing closed-form stochastic bounds on the stationary distribution of Markov chains.- 18 Effects of reordering and lumping in the analysis of discrete-time SANs.- 19 Large deviations for polling systems.- 20 A nonlinear integral operator encountered in the bandwidth sharing of a star-shaped network.- 21 A new proof of Yaglom's exponential limit law.- 22 The branching measure, Hausdorff and packing measures on the Galion-Watson tree.- 23 Likelihood ratio processes and asymptotic statistics for systems of interacting diffusions with branching and immigration.- 24 Probabilistic Analysis of a Schröder Walk Generation Algorithm.- 25 Gibbs families.- 26 Generating functions with high-order poles are nearly polynomial.- 27 Ultrahigh Moments for a Brownian Excursion.- 28 A zero-one law for random sentences in description logics.

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Probability & Statistics