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The Annals of statistics, ISSN 0090-5364, 04/2010, Volume 38, Issue 2, pp. 808 - 835
Journal Article
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
Book
2011, 2nd ed., For dummies, ISBN 0470911085, xiv, 370
This guide shows you how to collect, graph, and critique data; decipher distributions; calculate confidence intervals and hypothesis tests; analyze data with... 
Statistics
Book
Journal of applied probability, ISSN 0021-9002, 09/2013, Volume 50, Issue 3, pp. 760 - 771
The Hawkes process is a self-exciting point process with clustering effect whose intensity depends on its entire past history. It has wide applications in... 
Hawkes process | Self-exciting process | Central limit theorem | Point process | Functional central limit theorem | Statistics & Probability | Physical Sciences | Mathematics | Science & Technology | 60G55 | point process | self-exciting process | 60F05 | functional central limit theorem
Journal Article
1971, Report /Instituut voor Toepassingen van de Wiskunde ;71-03, Volume 71-03., 13 leaves
Book
2009, 2nd ed., History of mathematics, ISBN 9780821848999, Volume 35., xii, 195
Book
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
Book
Journal Article
Journal of applied probability, ISSN 0021-9002, 06/2011, Volume 48, Issue 2, pp. 527 - 546
Let X n be a sequence of integrable real random variables, adapted to a filtration (G n ). Define C n = √{(1 / n)∑ k=1 n X k − E(X n+1 | G n )} and D n =... 
Random probability measure | Urn model | Central limit theorem | Bayesian statistics | Predictive distribution | Poisson-Dirichlet process | Stable convergence | Empirical distribution | 60G57 | central limit theorem | empirical distribution | predictive distribution | urn model | random probability measure | 60B10 | stable convergence | 60F05 | 62F15
Journal Article
by Barden, D and Le, H and Owen, M
Annals of the Institute of Statistical Mathematics, ISSN 1572-9052, 10/2016, Volume 70, Issue 1, pp. 99 - 129
Journal Article
Journal of theoretical probability, ISSN 0894-9840, 9/2018, Volume 31, Issue 3, pp. 1590 - 1605
We refine the classical Lindeberg–Feller central limit theorem by obtaining asymptotic bounds on the Kolmogorov distance, the Wasserstein distance, and the... 
Stein’s method | Lindeberg–Feller central limit theorem | Kolmogorov metric | Wasserstein metric | Probability Theory and Stochastic Processes | Mathematics | Prokhorov metric | Statistics, general | Lindeberg index | 60F05 | Statistics & Probability | Physical Sciences | Science & Technology | Theorems | Random variables
Journal Article
The Annals of statistics, ISSN 0090-5364, 10/2013, Volume 41, Issue 5, pp. 2391 - 2427
Journal Article
Management science, ISSN 0025-1909, 5/2017, Volume 63, Issue 5, pp. 1625 - 1643
We propose and analyze robust optimization models of an inventory management problem, where cumulative purchase, inventory, and shortage costs over n periods... 
central limit theorem | dynamic optimization | inventory management | robust optimization | Inventory management | Central limit theorem | Robust optimization | Dynamic optimization | Business & Economics | Operations Research & Management Science | Social Sciences | Management | Technology | Science & Technology | Inventory control | Methods
Journal Article
1991, Dissertationes mathematicae = Rozprawy matematyczne, ISBN 8385116079, Volume 307., 64
Book
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