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M. Loeve, «Probability Theory I»

Springer | ISBN 0387902104 | 4th edition (March 1977) | djvu | 3,84Mb | 452 pages

Springer | ISBN 0387902104 | 4th edition (March 1977) | djvu | 3,84Mb | 452 pages

M. Loeve, «Probability Theory II (Graduate Texts in Mathematics)»

Springer | ISBN 0387902627 | 4 edition (May 15, 1978) | djvu | 3,9 Mb | 436 pages

Springer | ISBN 0387902627 | 4 edition (May 15, 1978) | djvu | 3,9 Mb | 436 pages

English | July 27, 2006 | ISBN: 038732903X | 624 pages | PDF | 4 MB

This is a graduate level textbook on measure theory and probability theory. It presents the main concepts and results in measure theory and probability theory in a simple and easy-to-understand way. It further provides heuristic explanations behind the theory to help students see the big picture.

English | Nov 23, 2004 | ISBN: 3540546863 | 276 Pages | PDF | 1 MB

The book is an introduction to modern probability theory written by one of the famous experts in this area. Readers will learn about the basic concepts of probability and its applications, preparing them for more advanced and specialized works.

English | PDF, EPUB | 2016 | 270 Pages | ISBN : 3319479725 | 11.04 MB

This text develops the necessary background in probability theory underlying diverse treatments of stochastic processes and their wide-ranging applications. In this second edition, the text has been reorganized for didactic purposes, new exercises have been added and basic theory has been expanded.

English | 15 Mar. 2017 | ISBN: 3319479725 | 280 Pages | PDF | 3.41 MB

This text develops the necessary background in probability theory underlying diverse treatments of stochastic processes and their wide-ranging applications. In this second edition, the text has been reorganized for didactic purposes, new exercises

English | 21 Feb. 2017 | ISBN: 3319479725 | 280 Pages | PDF | 3.41 MB

This text develops the necessary background in probability theory underlying diverse treatments of stochastic processes and their wide-ranging applications. In this second edition, the text has been reorganized

Published: 2013-01-09 | ISBN: 3642335489 | PDF | 454 pages | 5 MB

The role of Yuri Vasilyevich Prokhorov as a prominent mathematician and leading expert in the theory of probability is well known. Even early in his career he obtained substantial results on the validity of the strong law of large numbers and on the estimates (bounds) of the rates of convergence, some of which are the best possible. His findings on limit theorems in metric spaces and particularly functional limit theorems are of exceptional importance. Y.V. Prokhorov developed an original approach to the proof of functional limit theorems, based on the weak convergence of finite dimensional distributions and the condition of tightness of probability measures.

The present volume commemorates the 80th birthday of Yuri Vasilyevich Prokhorov. It includes scientific contributions written by his colleagues, friends and pupils, who would like to express their deep respect and sincerest admiration for him and his scientific work.

English | Dec. 1963 | ISBN: 0471262501 | 695 Pages | PDF | 36 MB

Nowadays, most introductory probability texts fit into one of two categories. On the one hand are more basic ones, full of examples, not presenting much theory, and lacking in mathematical rigor.

English | 1979 | ISBN: 0486637174 | 481 pages | PDF | 12,7 MB

Approximately 1,000 problems — with answers and solutions included at the back of the book — illustrate such topics as random events, random variables, limit theorems, Markov processes, and much more.

Krieger Pub Co | 12-06-1980 | ISBN: 0898741793 | PDF | 677 pages | 7.3mb

Probability Theory and Statistical Methods for Engineers describes the fundamental concepts and applications of probability and statistics. By bringing together modern probability theory with the more practical applications of statistics, it bridges the gap between theory and practice. Topics such as, for example, Fourier transforms and stochastic processes are presented as a series of methods or recipes which can be applied to specific problems, but for this they need to be well understood.

ISBN: 3540631909 | edition 1997 | PDF | 428 pages | 16 mb

This new volume of the long-established St. Flour Summer School of Probability includes the notes of the three major lecture courses by Erwin Bolthausen on "Large Deviations and Iterating Random Walks", by Edwin Perkins on "Dawson-Watanabe Superprocesses and Measure-Valued Diffusions", and by Aad van der Vaart on "Semiparametric Statistics".