Results 251 to 260 of about 18,455,975 (322)
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Poisson Line Cox Process: Foundations and Applications to Vehicular Networks
Poisson Line Cox Process, 2020This book provides a comprehensive treatment of the Poisson line Cox process (PLCP) and its applications to vehicular networks.
Harpreet S. Dhillon +1 more
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Poisson processes and compound Poisson processes in insurance management [PDF]
Interdisciplinary Management Research, 2010 Some assumptions with respect to the number and the amount of damages are introduced in the paper. It will be assumed that the average of the number of damages is a Poisson process, which leads to a compound Poisson process for the total damages.
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A spatial scan statistic for zero-inflated Poisson process
Environmental and Ecological Statistics, 2013The scan statistic is widely used in spatial cluster detection applications of inhomogeneous Poisson processes. However, real data may present substantial departure from the underlying Poisson process.
A. Cançado, C. da-Silva, M. F. Silva
semanticscholar +1 more source
2007
The Poisson process is a stochastic counting process that arises naturally in a large variety of daily life situations. We present a few definitions of the Poisson process and discuss several properties as well as relations to some well-known probability distributions. We further briefly discuss the compound Poisson process.
Boxma, O.J., Yechiali, U.
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The Poisson process is a stochastic counting process that arises naturally in a large variety of daily life situations. We present a few definitions of the Poisson process and discuss several properties as well as relations to some well-known probability distributions. We further briefly discuss the compound Poisson process.
Boxma, O.J., Yechiali, U.
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Journal of the Royal Statistical Society. Series A (Statistics in Society), 1994
David Kendall, J. F. C. Kingman
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David Kendall, J. F. C. Kingman
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1992
Abstract In the theory of random processes there are two that are fundamental, and occur over and over again, often in surprising ways. There is a real sense in which the deepest results are concerned with their interplay. One, the Bachelier Wiener model of Brownian motion, has been the subject of many books.
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Abstract In the theory of random processes there are two that are fundamental, and occur over and over again, often in surprising ways. There is a real sense in which the deepest results are concerned with their interplay. One, the Bachelier Wiener model of Brownian motion, has been the subject of many books.
openaire +2 more sources