An introduction to probability theory and its applications. Volume II

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Bibliographic Details
Main Author: Feller, William, 1906-1970, mathématicien
Format: Livre papier
Language:Anglais
Published: New York ; London ; Sydney [etc.] : John Wiley & sons C 1971.
Edition:2nd edition.
Series:Wiley series in probability and mathematical statistics. Probability and mathematical statistics
Subjects:
Note: Autre tirage : 1971
Autres localisations: Voir dans le Sudoc
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100 1 |a Feller, William,  |d 1906-1970,  |c mathématicien. 
245 1 0 |a An introduction to probability theory and its applications.  |n Volume II   |c William Feller,... 
250 |a 2nd edition. 
260 |a New York ;  |a London ;  |a Sydney [etc.] :  |b John Wiley & sons. 
260 |c C 1971. 
300 |a 1 volume (XXIV-669 pages) :  |b illustrations, graphiques ;  |c 24 cm. 
490 1 |a Wiley series in probability and mathematical statistics. Probability and mathematical statistics 
500 |a Autre tirage : 1971 
504 |a Bibliographie pages 655-656. Notes bibliographiques. Index 
505 0 |a I, The exponential and the uniform densities -- II, Special densities. Randomization -- III, Densities in higher dimensions. Normal densities and processes -- IV, Probability measures and spaces -- V, Probability distributions in Rr -- VI, A survey of some important distributions and processes -- VII, Laws of large numbers. Applications in analysis -- VIII, The basic limit theorems -- IX, Infinitely divisible distributions and semi-groups -- X, Markov processes and semi-groups -- XI, Renewal theory -- XII, Random walks in R1 -- XIII, Laplace transforms. Tauberian theorems. Resolvents -- XIV, Applications of Laplace transforms -- XV, Characteristic functions -- XVI, Expansions related to the central limit theorem -- XVII, Infinitely divisible distributions -- XVIII, Applications of Fourier methods to random walks -- XIX, Harmonic analysis 
650 |a Probabilités 
650 |a Théorie du renouvellement 
650 |a Markov, processus de 
650 |a Laplace 
650 |a Analyse harmonique (mathématiques) 
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