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Stein's method and applications / [edited by] A.D. Barbour, Louis H.Y. Chen.

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Format:
Book
Contributor:
Stein, Charles, 1920-2016.
Barbour, A. D.
Chen, Louis H. Y. (Louis Hsiao Yun), 1940-
National University of Singapore. Institute for Mathematical Sciences.
Series:
Lecture notes series (National University of Singapore. Institute for Mathematical Sciences) ; v. 5.
Lecture notes series / Institute for Mathematical Sciences, National University of Singapore ; 5
Language:
English
Subjects (All):
Distribution (Probability theory)--Congresses.
Distribution (Probability theory).
Approximation theory--Congresses.
Approximation theory.
Physical Description:
1 online resource (319 p.)
Edition:
1st ed.
Place of Publication:
Singapore : Singapore University Press ; New Jersey ; Hong Kong : World Scientific, c2005.
Language Note:
English
Summary:
Stein's startling technique for deriving probability approximations first appeared about 30 years ago. Since then, much has been done to refine and develop the method, but it is still a highly active field of research, with many outstanding problems, both theoretical and in applications. This volume, the proceedings of a workshop held in honour of Charles Stein in Singapore, August 2003, contains contributions from many of the mathematicians at the forefront of this effort. It provides a cross-section of the work currently being undertaken, with many pointers to future directions. The papers i
Contents:
CONTENTS; FOREWORD; PREFACE; Zero biasing in one and higher dimensions, and applications; Poisson limit theorems for the appearances of attributes; Normal approximation in geometric probability; Stein's method, Edgeworth's expansions and a formula of Barbour; Stein's method for compound Poisson approximation via immigration-death processes; The central limit theorem for the independence number for minimal spanning trees in the unit square; Stein's method, Markov renewal point processes, and strong memoryless times; Multivariate Poisson-binomial approximation using Stein's method
An explicit Berry-Esseen bound for Student's t-statistic via Stein's methodAn application of Stein's method to maxima in hypercubes; Exact expectations of minimal spanning trees for graphs with random edge weights; Limit theorems for spectra of random matrices with martingale structure; Characterization of Brownian motion on manifolds through integration by parts; On the asymptotic distribution of some randomized quadrature rules; The permutation distribution of matrix correlation statistics; Applications of Stein's method in the analysis of random binary search trees
Notes:
"... contains the proceedings of a workshop which took place during the meeting Stein's Method and Applications: A Program in Honor of Charles Stein, held in Singapore at the Institute for Mathematical Sciences, from 28 July to 31 August 2003."--Pref.
Includes bibliographical references.
ISBN:
9786611880798
9781281880796
1281880795
9789812567673
9812567674
OCLC:
475965602

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