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2018
This chapter reviews the basic facts about the simulation and inference for compound Poisson processes. Univariate and multivariate models are considered in full details. Full R code for completing the above analyses with yuima package is provided.
Stefano M. Iacus, Nakahiro Yoshida
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This chapter reviews the basic facts about the simulation and inference for compound Poisson processes. Univariate and multivariate models are considered in full details. Full R code for completing the above analyses with yuima package is provided.
Stefano M. Iacus, Nakahiro Yoshida
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1984
(a) Definitions Consideration is now extended from the claim number processes to processes which operate the claim amounts, concerning both the individual claims and their sums, the aggregate claims. A primary building block is the randomly varying size Z of an individual claim, i.e.
Robert Eric Beard +2 more
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(a) Definitions Consideration is now extended from the claim number processes to processes which operate the claim amounts, concerning both the individual claims and their sums, the aggregate claims. A primary building block is the randomly varying size Z of an individual claim, i.e.
Robert Eric Beard +2 more
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Optimization methods for compound poisson risk processes
Cybernetics and Systems Analysis, 1998zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lyubchenko, G. I., Nakonechnyi, A. N.
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Point processes subordinated to compound Poisson processes
Theory of Probability and Mathematical Statistics, 2017zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kobylych, K. V., Sakhno, L. M.
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A surplus process involving a compound Poisson counting process and applications
Communications in Statistics - Theory and Methods, 2020In this paper, we introduce a surplus process involving a compound Poisson counting process, which is a generalization of the classical ruin model where the claim-counting process is a homogeneous Poisson process.
Yuying Li, Kristina P. Sendova
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On definition of compound poisson processes
Scandinavian Actuarial Journal, 1968Abstract Some authors define the (elementary) compound Poisson process in wide sense {χ t , 0 ⩽ t < ∞} with help of probability distributions where τ is a so-called operational time, a continuous non-decreasing function of t vanishing for t = 0, and V(q, t) is a non-negative distribution function for every t.
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Poisson processes and compound Poisson processes in insurance management [PDF]
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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Compound Poisson Processes with Two-Sided Reflection
Ukrainian Mathematical Journal, 2002The author deals with a compound oscillating Poisson process with two-sided reflection. This process is given by an upper semi-continuous compound Poisson process \(\xi(t)\) and its functionals: time of the first exit of \(\xi(t)\) from an interval and times of the first exits of \(\xi(t)\) from the upper and the lower levels.
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Compound Poisson Process and Its Applications in Business
, 2020P. Chakrabarti +5 more
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Limit Behavior of a Compound Poisson Process with Switching
, 2020A. Borodin
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