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Markov Random Fields and Their Applications
This book presents the basic ideas of the subject and its application to a wider audience. Topics covered includes: The Ising model, Markov fields on graphs, Finite lattices, Dynamic models, The tree model and Additional applications.
Author(s): Ross Kindermann and J. Laurie Snell
147 Pages 
Probability Theory 1 Lecture Notes
The contents include: Introduction, Preliminary Results, Distributions, Random Variables, Expectation, Independence, Weak Law of Large Numbers, Borel-Cantelli Lemmas, Strong Law of Large Numbers, Random Series, Weak Convergence, Characteristic Functions, Central Limit Theorems, Poisson Convergence, Stein's Method, Random Walk Preliminaries, Stopping Times, Recurrence, Path Properties, Law of The Iterated Logarithm.
Author(s): John Pike
123 Pages
Lecture Notes for Introductory Probability
The contents include: Combinatorics, Axioms of Probability, Conditional Probability and Independence, Discrete Random Variables, Continuous Random Variables, Joint Distributions and Independence, More on Expectation and Limit Theorems, Convergence in probability, Moment generating functions, Computing probabilities and expectations by conditioning, Markov Chains: Introduction, Markov Chains: Classification of States, Branching processes, Markov Chains: Limiting Probabilities, Markov Chains: Reversibility, Three Application, Poisson Process.
Author(s): Janko Gravner, Mathematics Department, University of California
218 Pages
Probability Theory and Statistics Lecture notes
The aim of the notes is to combine the mathematical and theoretical underpinning of statistics and statistical data analysis with computational methodology and practical applications. Topics covered includes: Notion of probabilities, Probability Theory, Statistical models and inference, Mean and Variance, Sets, Combinatorics, Limits and infinite sums, Integration.
Author(s): Niels Richard Hansen
294 Pages
Introduction to Probability Theory and Statistics
This note covers the following topics: Probability, Random variables, Random Vectors, Expected Values, The precision of the arithmetic mean, Introduction to Statistical Hypothesis Testing, Introduction to Classic Statistical Tests, Intro to Experimental Design, Experiments with 2 groups, Factorial Experiments, Confidence Intervals.
Author(s): Javier R. Movellan
127 Pages
Probability and Stochastic Processes
This book covers the following topics: Basic Concepts of Probability Theory, Random Variables, Multiple Random Variables, Vector Random Variables, Sums of Random Variables and Long-Term Averages, Random Processes, Analysis and Processing of Random Signals, Markov Chains, Introduction to Queueing Theory and Elements of a Queueing System.
Author(s): Dongyu Qiu
NA Pages
This note covers the following topics: Conditional expectation , Martingales , Stochastic integration-informally , Wiener process and Ito’s Formula.
Author(s): Ivan F Wilde
103 Pages
Lecture Notes on Probability Theory and Random Processes
The goal to to help the student figure out the meaning of various concepts in Probability Theory and to illustrate them with examples. Topics covered includes: Modelling Uncertainty, Probability Space, Conditional Probability and Independence, Random Variable, Conditional Expectation, Gaussian Random Variables, Limits of Random Variables, Filtering Noise and Markov Chains
Author(s): Jean Walrand
302 Pages
Probability Theory The Logic of Science
This book is addressed to readers who are already familiar with applied mathematics at the advanced undergraduate level or preferably higher. Topics covered includes: Plausible Reasoning, Quantitative Rules, Elementary Sampling Theory, Elementary Hypothesis Testing, Queer Uses For Probability Theory, Elementary Parameter Estimation, Central, Gaussian Or Normal Distribution.
Author(s): E. T. Jaynes
95 Pages
Introduction to Probability clark edu
This note provides an introduction to probability theory and mathematical statistics that emphasizes the probabilistic foundations required to understand probability models and statistical methods. Topics covered includes the probability axioms, basic combinatorics, discrete and continuous random variables, probability distributions, mathematical expectation, common families of probability distributions and the central limit theorem.
Author(s): Prof. D. Joyce
NA Pages
A Compendium of Common Probability Distributions
This document describes the distributions available in Regress+ (v2.7).This Compendium supplies the formulas and parametrization as utilized in the software plus additional formulas, notes, etc.
Author(s): Michael P. McLaughlin
136 Pages
A quick refresher for Counting techniques and Probability
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NA Pages
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Introduction to probability and random processes
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Lecture Notes on Probability Theory (Mrters P ps)
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