Large-deviation approximations to the distribution of scan statistics

Summary

Large-deviation approximations to the distribution of scan statistics is an academic journal article^[1].

Key Facts

• Large-deviation approximations to the distribution of scan statistics authored Catherine Loader^[2].
• Large-deviation approximations to the distribution of scan statistics's instance of is recorded as academic journal article^[3].
• Large-deviation approximations to the distribution of scan statistics's page is recorded as 751-771^[4].
• Large-deviation approximations to the distribution of scan statistics's DOI is recorded as 10.2307/1427674^[5].
• Large-deviation approximations to the distribution of scan statistics's issue is recorded as 4^[6].
• Large-deviation approximations to the distribution of scan statistics's volume is recorded as 23^[7].
• Large-deviation approximations to the distribution of scan statistics's publication date is recorded as +1991-12-00T00:00:00Z^[8].
• Large-deviation approximations to the distribution of scan statistics's JSTOR article ID is recorded as 1427674^[9].
• Large-deviation approximations to the distribution of scan statistics's Mathematical Reviews ID is recorded as 1133726^[10].
• Large-deviation approximations to the distribution of scan statistics's zbMATH Open document ID is recorded as 0741.60036^[11].
• Large-deviation approximations to the distribution of scan statistics's main subject is recorded as Scan statistic^[12].
• Large-deviation approximations to the distribution of scan statistics's number of pages is recorded as {'unit': '1', 'amount': '+21'}^[13].
• Large-deviation approximations to the distribution of scan statistics's published in is recorded as Advances in Applied Probability^[14].
• Large-deviation approximations to the distribution of scan statistics's title is recorded as Large-deviation approximations to the distribution of scan statistics^[15].
• Large-deviation approximations to the distribution of scan statistics's cites work is recorded as Probability Approximations via the Poisson Clumping Heuristic^[16].
• Large-deviation approximations to the distribution of scan statistics's cites work is recorded as A Useful Upper Bound for the Tail Probabilities of the Scan Statistic When the Sample Size is Large^[17].
• Large-deviation approximations to the distribution of scan statistics's cites work is recorded as The Asymptotic Distribution of the Scan Statistic Under Uniformity^[18].
• Large-deviation approximations to the distribution of scan statistics's cites work is recorded as An introduction to probability theory and its applications^[19].
• Large-deviation approximations to the distribution of scan statistics's cites work is recorded as Accurate and asymptotic results for distributions of scan statistics^[20].
• Large-deviation approximations to the distribution of scan statistics's cites work is recorded as Large deviations for the maxima of some random fields^[21].
• Large-deviation approximations to the distribution of scan statistics's cites work is recorded as A Simpler Expression for 𝑘th Nearest Neighbor Coincidence Probabilities^[22].
• Large-deviation approximations to the distribution of scan statistics's cites work is recorded as Tests for a change-point^[23].
• Large-deviation approximations to the distribution of scan statistics's cites work is recorded as Tests concerning random points on a circle^[24].
• Large-deviation approximations to the distribution of scan statistics's cites work is recorded as Some Probabilities, Expectations and Variances for the Size of Largest Clusters and Smallest Intervals^[25].
• Large-deviation approximations to the distribution of scan statistics's cites work is recorded as The Distribution of the Size of the Maximum Cluster of Points on a Line^[26].

Body

Designation and Status

Large-deviation approximations to the distribution of scan statistics's instance of is recorded as academic journal article^[3].