Mathematics and Computer Science: Algorithms, Trees, Combinatorics and Probabilities (Trends in Mathematics) - Softcover
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This book is based on the proceedings of the Colloquium on Mathematics and Computer Science held in the University of Versailles-St-Quentin on September 18- It contains articles on topics that are relevant both to Mathematics and 20, 2000. to Computer Science. These articles have been selected throughout a rigourous process; each of them has been submitted to two referees at least. This selection process, which took place under the supervision of the scientific committee, en sures the high level and the originality of the contributions. We thank the invited speakers, the authors, the participants to the collo quium and, of course, the Scientific Committee whose members were D. Aldous, F. Baccelli, P. Cartier, B. Chauvin, P. Flajolet, J.M. Fourneau, D. Gardy, D. Gouyou Beauchamps, R. Kenyon, J.F. Le Gall, C. Lemarechal, R. Lyons, A. Mokkadem, A. Rouault and C. Roucairol. We also take this opportunity to thank the University of Versailles-St-Quentin, the University of Paris-Sud (Orsay) and the Centre National de la Recherche Sci entifique (CNRS), whose financial and material support contributed to the success of the Colloquium.
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Mathematics and Computer Science: Algorithms, Trees, Combinatorics and Probabilities (Trends in Mathematics)
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Mathematics and Computer Science
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Taschenbuch. Condition: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -This book is based on the proceedings of the Colloquium on Mathematics and Computer Science held in the University of Versailles-St-Quentin on September 18- It contains articles on topics that are relevant both to Mathematics and 20, 2000. to Computer Science. These articles have been selected throughout a rigourous process; each of them has been submitted to two referees at least. This selection process, which took place under the supervision of the scientific committee, en sures the high level and the originality of the contributions. We thank the invited speakers, the authors, the participants to the collo quium and, of course, the Scientific Committee whose members were D. Aldous, F. Baccelli, P. Cartier, B. Chauvin, P. Flajolet, J.M. Fourneau, D. Gardy, D. Gouyou Beauchamps, R. Kenyon, J.F. Le Gall, C. Lemarechal, R. Lyons, A. Mokkadem, A. Rouault and C. Roucairol. We also take this opportunity to thank the University of Versailles-St-Quentin, the University of Paris-Sud (Orsay) and the Centre National de la Recherche Sci entifique (CNRS), whose financial and material support contributed to the success of the Colloquium. 360 pp. Englisch. Seller Inventory # 9783034895538
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Mathematics and Computer Science
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Mathematics and Computer Science
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Mathematics and Computer Science
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Taschenbuch. Condition: Neu. This item is printed on demand - Print on Demand Titel. Neuware -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.Springer Nature c/o IBS, Benzstrasse 21, 48619 Heek 360 pp. Englisch. Seller Inventory # 9783034895538
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Mathematics and Computer Science : Algorithms, Trees, Combinatorics and Probabilities
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Taschenbuch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - This book is based on the proceedings of the Colloquium on Mathematics and Computer Science held in the University of Versailles-St-Quentin on September 18- It contains articles on topics that are relevant both to Mathematics and 20, 2000. to Computer Science. These articles have been selected throughout a rigourous process; each of them has been submitted to two referees at least. This selection process, which took place under the supervision of the scientific committee, en sures the high level and the originality of the contributions. We thank the invited speakers, the authors, the participants to the collo quium and, of course, the Scientific Committee whose members were D. Aldous, F. Baccelli, P. Cartier, B. Chauvin, P. Flajolet, J.M. Fourneau, D. Gardy, D. Gouyou Beauchamps, R. Kenyon, J.F. Le Gall, C. Lemarechal, R. Lyons, A. Mokkadem, A. Rouault and C. Roucairol. We also take this opportunity to thank the University of Versailles-St-Quentin, the University of Paris-Sud (Orsay) and the Centre National de la Recherche Sci entifique (CNRS), whose financial and material support contributed to the success of the Colloquium. Seller Inventory # 9783034895538
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Mathematics and Computer Science: Algorithms, Trees, Combinatorics and Probabilities (Trends in Mathematics)
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