1971, Report /Instituut voor Toepassingen van de Wiskunde ;71-03, Volume 71-03., 13 leaves

Book

2000, EUI working paper. ECO, Volume no. 2000/1, 18

Book

1987, 77

Book

The Annals of Statistics, ISSN 0090-5364, 06/2019, Volume 47, Issue 3, pp. 1616 - 1633

Journal Article

1991, Dissertationes mathematicae = Rozprawy matematyczne, ISBN 8385116079, Volume 307., 64

Book

2014, Second edition., Cambridge studies in advanced mathematics, ISBN 9780521498845

"This classic work on empirical processes has been considerably expanded and revised from the original edition. When samples become large, the probability laws...

Central limit theorem

Central limit theorem

Web Resource

2014, Second edition., Cambridge Studies in Advanced Mathematics, ISBN 9780521498845, Volume 142.

Web Resource

1980, Carleton mathematical lecture note, Volume no. 28, 84 leaves. --

Book

INTERNATIONAL MATHEMATICS RESEARCH NOTICES, ISSN 1073-7928, 04/2019, Volume 2019, Issue 7, pp. 1974 - 2007

We define the L-measure on the set of Dirichlet characters as an analogue of the Plancherel measure, once considered as a measure on the irreducible characters...

MATHEMATICS | PLANCHEREL MEASURE | CENTRAL-LIMIT-THEOREM

MATHEMATICS | PLANCHEREL MEASURE | CENTRAL-LIMIT-THEOREM

Journal Article

2014, 2nd edition., Cambridge studies in advanced mathematics, ISBN 0521498848, Volume 142, xii, 472

"This classic work on empirical processes has been considerably expanded and revised from the original edition. When samples become large, the probability laws...

MATHEMATICS / Probability & Statistics / General | Central limit theorem

MATHEMATICS / Probability & Statistics / General | Central limit theorem

Book

2009, 2nd ed., History of mathematics, ISBN 9780821848999, Volume 35., xii, 195

Book

Journal of Mathematical Analysis and Applications, ISSN 0022-247X, 05/2019, Volume 473, Issue 2, pp. 1305 - 1319

In this paper we obtain central limit theorems for quadratic forms of non-causal short memory linear processes with independent identically distributed...

Quadratic forms | [formula omitted]-approximability | Central limit theorem | approximability

Quadratic forms | [formula omitted]-approximability | Central limit theorem | approximability

Journal Article

Advances in Mathematics, ISSN 0001-8708, 12/2019, Volume 358, p. 106852

We prove a central limit theorem for the length of closed geodesics in any compact orientable hyperbolic surface. In the special case of a hyperbolic pair of...

Central limit theorem | Hyperbolic length | Word metric | Surface groups

Central limit theorem | Hyperbolic length | Word metric | Surface groups

Journal Article

2011, Sources and studies in the history of mathematics and physical sciences, ISBN 9780387878560

Web Resource

2011, 2nd ed., For dummies., ISBN 0470911085, xiv, 370

Book

2017, Probability theory and stochastic modelling, ISBN 3662543222, Volume 80, xviii, 204 pages

Presenting tools to aid understanding of asymptotic theory and weakly dependent processes, this book is devoted to inequalities and limit theorems for...

Inequalities (Mathematics) | Markov processes | Central limit theorem | Asymptotic distribution (Probability theory) | Mathematics | Asymptotic expansions | Stochastic processes

Inequalities (Mathematics) | Markov processes | Central limit theorem | Asymptotic distribution (Probability theory) | Mathematics | Asymptotic expansions | Stochastic processes

Book

17.
Full Text
Online estimation of the asymptotic variance for averaged stochastic gradient algorithms

Journal of Statistical Planning and Inference, ISSN 0378-3758, 12/2019, Volume 203, pp. 1 - 19

Stochastic gradient algorithms are more and more studied since they can deal efficiently and online with large samples in high dimensional spaces. In this...

Averaging | Stochastic gradient algorithm | Central Limit Theorem | Asymptotic variance | Algorithms

Averaging | Stochastic gradient algorithm | Central Limit Theorem | Asymptotic variance | Algorithms

Journal Article

Journal of Mathematical Physics, ISSN 0022-2488, 02/2012, Volume 53, Issue 2, pp. 023302 - 023302-27

We introduce a family of dimension scale-invariant Leibniz-like pyramids and (d + 1)-dimensional hyperpyramids (d = 1, 2, 3, …), with d = 1 corresponding to...

PHYSICS, MATHEMATICAL | CENTRAL-LIMIT-THEOREM

PHYSICS, MATHEMATICAL | CENTRAL-LIMIT-THEOREM

Journal Article

Stochastic Processes and their Applications, ISSN 0304-4149, 05/2019

Journal Article

2012, Stochastic modelling and applied probability, ISBN 9783642241260, Volume 67

Web Resource

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