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Compound Poisson Approximation to Convolutions of Compound Negative Binomial Variables

Methodology and Computing in Applied Probability, 2013
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UPADHYE, N, VELLAISAMY, P
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On Compound Poisson Approximations Under Moment Restrictions

Theory of Probability & Its Applications, 2000
The author considers the accuracy of approximation by infinitely divisible laws with respect to the uniform and total variation distances. These results are related to the first uniform Kolmogorov theorem. As approximations the author uses compound Poisson approximations and compound Poisson measures with a sign.
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Error bounds for the compound poisson approximation

Insurance: Mathematics and Economics, 1984
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Poisson and compound Poisson approximations in conventional and nonconventional setups

Probability Theory and Related Fields, 2013
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Kifer, Yuri, Rapaport, Ariel
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Approximations for compound Poisson and Pólya processes

Advances in Applied Probability, 1985
Suppose Xi≧0 are i.i.d., i = 1, 2, ···. We derive a saddlepoint approximation for P{∑N(t)k=1Xk> y} as y→∞ and t is fixed, where N(t), t≧0, is either a Poisson or a Pólya process. These results are then compared and contrasted with the well-known Esscher approximation.
Embrechts, Paul   +3 more
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Compound Poisson approximations for individual models with dependent risks

Insurance: Mathematics and Economics, 2003
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Genest, Christian   +2 more
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Poisson, compound poisson and process approximations for testing statistical significance in sequence comparisons

Bulletin of Mathematical Biology, 1992
DNA and protein sequence comparisons are performed by a number of computational algorithms. Most of these algorithms search for the alignment of two sequences that optimizes some alignment score. It is an important problem to assess the statistical significance of a given score.
Goldstein, Larry, Waterman, Michael S.
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Poisson and compound Poisson approximations for random sums of random variables

Journal of Applied Probability, 1996
We derive upper bounds for the total variation distance, d, between the distributions of two random sums of non-negative integer-valued random variables. The main results are then applied to some important random sums, including cluster binomial and cluster multinomial distributions, to obtain bounds on approximating them to suitable Poisson or ...
VELLAISAMY, P, CHAUDHURI, B
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Approximation of aggregate claims distributions by compound poisson distributions

Insurance: Mathematics and Economics, 1985
Error estimates are given for the approximation of the individual model of risk theory by compound Poisson distributions. Theoretical portfolios and one life portfolio from practice demonstrate the quality of the estimates.
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Compound poisson approximations for the numbers of extreme spacings

Advances in Applied Probability, 1993
The accuracy of the Poisson approximation to the distribution of the numbers of large and smallm-spacings, whennpoints are placed at random on the circle, was analysed using the Stein–Chen method in Barbour et al. (1992b). The Poisson approximation for m≧2 was found not to be as good as for 1-spacings.
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