Cooper-McGillem |
Papoulis-Pillai |
Grinstead-Snell |
Gray |
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Part I
Probability and Random Variables 1 The Meaning of Probability 2 The Axioms of Probability 3 Repeated trials |
1 Discrete Probability Distributions 2 Continuous Probability Densities 3 Combinatorics 9 Bernoulli Trials |
1 Introduction 2 Probability 2.1 Introduction 2.2 Spinning pointers and flipping coins 2.3 Probability spaces 2.4 Discrete probability spaces 2.5 Continuous probability spaces 2.6 2.7 Elementary conditional probability |
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4 The Concept of a Random Variable |
4 Conditional Probability 5 Distributions and Densities 5.1 Important Distributions 5.2 Important Densities |
3 Random variables, vectors, and processes 4 Expectation and averages A.c Common distributions |
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5 Functions of a random Variable 6 Two random Variables 7 Sequences of Random Variables |
6 Expected Value and Variance 7 Sums of Random Variables 8 Law of Large Numbers 9 Central Limit Theorem |
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8 Statistics |
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Part II Stochastic Processes 9 General Concepts 10 Random Walks and Other Applications |
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11 Spectral Representation 12 Spectrum Estimation |
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5 Second-order theory |
Ch. 8 – Linear Systems: |
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