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Sprache: Englisch
Verlag: WSPC, 2020
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ISBN 10: 9811214468 ISBN 13: 9789811214462
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In den WarenkorbPaperback. Zustand: New. The book is intended to undergraduate students, it presents exercices and problems with rigorous solutions covering the mains subject of the course with both theory and applications.The questions are solved using simple mathematical methods: Laplace and Fourier transforms provide direct proofs of the main convergence results for sequences of random variables.The book studies a large range of distribution functions for random variables and processes: Bernoulli, multinomial, exponential, Gamma, Beta, Dirichlet, Poisson, Gaussian, Chi2, ordered variables, survival distributions and processes, Markov chains and processes, Brownian motion and bridge, diffusions, spatial processes.
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Verlag: World Scientific Publishing Co Pte Ltd, 2020
ISBN 10: 9811214468 ISBN 13: 9789811214462
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In den WarenkorbPaperback. Zustand: New. Second Edition. This volume offers a comprehensive collection of exercises, problems, and fully worked solutions covering the core topics of a first course in probability. Each chapter opens with a concise overview of essential probabilistic tools - such as distributions, transforms, martingales, and Gaussian processes - followed by examples that illustrate key techniques and applications.This substantially revised second edition introduces numerous new exercises, enhances the treatment of discrete and continuous distributions, and includes strengthened sections on martingale inequalities and Gaussian processes. Ideal for building intuition and confidence, the book provides clear reasoning, rigorous solutions, and broad coverage of classical and modern topics in probability and stochastic processes.
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Verlag: World Scientific Publishing Co Pte Ltd, 2020
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In den WarenkorbPaperback. Zustand: New. The book is intended to undergraduate students, it presents exercices and problems with rigorous solutions covering the mains subject of the course with both theory and applications.The questions are solved using simple mathematical methods: Laplace and Fourier transforms provide direct proofs of the main convergence results for sequences of random variables.The book studies a large range of distribution functions for random variables and processes: Bernoulli, multinomial, exponential, Gamma, Beta, Dirichlet, Poisson, Gaussian, Chi2, ordered variables, survival distributions and processes, Markov chains and processes, Brownian motion and bridge, diffusions, spatial processes.
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ISBN 10: 9819827353 ISBN 13: 9789819827350
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In den WarenkorbPaperback. Zustand: New. Second Edition. This volume offers a comprehensive collection of exercises, problems, and fully worked solutions covering the core topics of a first course in probability. Each chapter opens with a concise overview of essential probabilistic tools - such as distributions, transforms, martingales, and Gaussian processes - followed by examples that illustrate key techniques and applications.This substantially revised second edition introduces numerous new exercises, enhances the treatment of discrete and continuous distributions, and includes strengthened sections on martingale inequalities and Gaussian processes. Ideal for building intuition and confidence, the book provides clear reasoning, rigorous solutions, and broad coverage of classical and modern topics in probability and stochastic processes.