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Probability on Trees and Networks

in Hilbert space. This state-of-the-art account of probability on networks will be indispensable for graduate students and researchers alike.;

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Probability on Trees and Networks

in Hilbert space. This state-of-the-art account of probability on networks will be indispensable for graduate students and researchers alike.;

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Current Developments in Mathematics, 2011

Papers based on selected lectures given at the Current Development Mathematics Conference, held in November 2011 at Harvard University;

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Measurement, Graphs, Probability, and Geometry

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Random Graphs

permutations reduces the combinatorial problems to classical problems of probability theory on the summation of independent random variables. He;

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Random Graphs

permutations reduces the combinatorial problems to classical problems of probability theory on the summation of independent random variables. He;

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Unimodularity in Randomly Generated Graphs

This volume contains the proceedings of the AMS Special Session on Unimodularity in Randomly Generated Graphs, held from October 8-9, 2016;

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Stochastic Geometry, Spatial Statistics and Random Fields: Asymptotic Methods

is focused on asymptotic methods in geometric probability including weak and strong limit theorems for random spatial structures (point processes;

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Probability

An introduction to probability at the undergraduate level Chance and randomness are encountered on a daily basis. Authored by a highly;

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Discrete Networked Dynamic Systems

the edge set exhibits stochastic behavior modeled by probability functions. Much of the studies in coordination control are based on;

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Models for Probability and Statistical Inference

for a two-semester sequence on probability and statistical inference, early chapters provide coverage on probability and include discussions;

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Continuous Improvement, Probability, and Statistics

topics (design of experiments, reliability functions, and probability) are demonstrated using card illusions and hands-on activities. This;

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Continuous Improvement, Probability, and Statistics

topics (design of experiments, reliability functions, and probability) are demonstrated using card illusions and hands-on activities. This;

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Groups, Graphs and Random Walks

of groups; Schroedinger operators and symbolic dynamics; ergodic theorems; Thompson's group F; Poisson boundaries; probability theory on buildings;

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Generating Random Networks and Graphs

Graph Models, where the targeted probability of each network appearing in the ensemble is specified. This section also includes degree;

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Expansion in Finite Simple Groups of Lie Type

Expander graphs are an important tool in theoretical computer science, geometric group theory, probability, and number theory. Furthermore;

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Large Deviations for Random Graphs

This book addresses the emerging body of literature on the study of rare events in random graphs and networks. For example, what does a;

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Probability

Praise for the First Edition This is a well-written and impressively presented introduction to probability and statistics. The text;

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Statistics with JMP

from many modern textbooks on descriptive statistics and probability theory by offering a combination of theoretical and mathematical depth;

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Stochastic Geometry for Wireless Networks

, with an understanding of probability the only prerequisite. At the same time, stochastic geometry is connected to percolation theory and the;

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Operator Calculus On Graphs

This pioneering book presents a study of the interrelationships among operator calculus, graph theory, and quantum probability in a unified;

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Graphs and Networks

theory and combinatorial optimization. A background in linear algebra, probability, and statistics provides the proper frame of reference;

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Probability and Statistics with R

comprehensive textbook, the contributed R packages on CRAN have increased from around 1,000 to over 6,000. Designed for an intermediate undergraduate;

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Random Graphs and Complex Networks

in probability, the text covers such important preliminaries as convergence of random variables, probabilistic bounds, coupling, martingales, and;

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Probability on Graphs

constant of the hexagonal lattice, and the critical point of the random-cluster model on the square lattice. The choice of topics is strongly;

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A Unified Approach to Structural Limits and Limits of Graphs with Bounded Tree-Depth

in this case. This limit object is a graph built on a standard probability space with the property that every first-order definable set of tuples;

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Probability on Graphs

modern applications and focuses on areas that merit further research. Special features include a simple account of Smirnov's proof of Cardy's;

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