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The probability of ruin in a process with dependent increments
\textit{H. U. Gerber} [ibid. 1, 177-184 (1982; Zbl 0505.62086)] developed some ruin theory in models where the periodic gains are not independent, but it is assumed that the underlying random variables are bounded. It is the main aim of the present paper to remove this boundedness restriction.
S. David Promislow
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This article derives conditions under which a sequence of random set functions on subsets of a finite-dimensional space constructed in terms of increasing sums of dependent nonnegative random variables converges (in the sense of convergence of finite-dimensional distributions) to a random set function with independent increments which have infinitely ...
V G Mihaĭlov
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Reliability analysis for systems subject to mutually dependent degradation and shock processes
Proceedings of the Institution of Mechanical Engineers. Part O, Journal of risk and reliability, 2021This paper studies the reliability problem for systems subject to two types of dependent competing failure processes, that is, soft failure and hard failure processes.
Lina Bian, G. Wang, Fengjun Duan
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Queues with path-dependent arrival processes
Journal of Applied Probability, 2021We study the transient and limiting behavior of a queue with a Pólya arrival process. The Pólya process is interesting because it exhibits path-dependent behavior, e.g.
K. Fendick, W. Whitt
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Physical Review E, 2020
Heterogeneous diffusion processes (HDPs) feature a space-dependent diffusivity of the form D(x)=D_{0}|x|^{α}. Such processes yield anomalous diffusion and weak ergodicity breaking, the asymptotic disparity between ensemble and time averaged observables ...
Wei Wang +3 more
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Heterogeneous diffusion processes (HDPs) feature a space-dependent diffusivity of the form D(x)=D_{0}|x|^{α}. Such processes yield anomalous diffusion and weak ergodicity breaking, the asymptotic disparity between ensemble and time averaged observables ...
Wei Wang +3 more
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BROWNIAN MOTION MINUS THE INDEPENDENT INCREMENTS: REPRESENTATION AND QUEUING APPLICATION
Probability in the engineering and informational sciences (Print), 2020This paper relaxes assumptions defining multivariate Brownian motion (BM) to construct processes with dependent increments as tractable models for problems in engineering and management science.
K. Fendick
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Communications in Statistics - Theory and Methods, 2020
On the basis of Wang and Cheng (J. Math. Anal. Appl. 384 (2011) 597–606), this paper further investigates elementary renewal theorems for counting processes generated by random walks with widely orthant dependent increments.
Yuebao Wang, Dongya Cheng
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On the basis of Wang and Cheng (J. Math. Anal. Appl. 384 (2011) 597–606), this paper further investigates elementary renewal theorems for counting processes generated by random walks with widely orthant dependent increments.
Yuebao Wang, Dongya Cheng
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Estimation of model parameters of dependent processes constructed using Lévy Copulas
Communications in statistics. Simulation and computation, 2019The degradations of engineering components can be dependent. This study considers that a d-dimensional subordinator constructed based on Lévy copula can be used to model the dependency.
Wenjun Jiang, H. Hong, Jiandong Ren
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