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Random processes in random environments
Lecture Notes in Biomathematics, 1980We shall give a brief survey of some random processes in random environments. Roughly speaking, our examples arise from models in which a phenomenon is described by a Markov process or chain. The Markov process in question is specified by a (usually infinite) number of parameters.
Harry Kesten, Kesten Harry
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Separable solutions for Markov processes in random environments
European Journal of Operational Research, 2013zbMATH Open Web Interface contents unavailable due to conflicting licenses.
BALSAMO, Maria Simonetta, MARIN, Andrea
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Diffusion Processes in Random Environments
1995Problems concerning limiting behavior of random processes in random environments have been discussed mostly in the framework of random walks (e.g., see [1], [4], [6], [15], [17], [23], [24]). Most of the problems, naturally, can also be treated in the framework of diffusion processes.
Hiroshi Tanaka
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Stochastic processes with stable distributions in random environments
Physical Review E, 1996The asymptotic behavior in random environments of random flights with stable distribution laws is analyzed by the field-theoretic renormalization group. Random force fields with isotropic, divergenceless, curl-free, and unconstrained pair correlation functions with both finite and infinite correlation length are considered.
Honkonen
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The Survival of One-Dimensional Contact Processes in Random Environments
Thomas M Liggett
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Age-dependent branching processes in random environments
Science in China Series A: Mathematics, 2008Li Yingqiu, Liu Quansheng
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A note on growth processes in random environment
Biological Cybernetics, 1975The purpose of this note is to discuss certain features of population growth models carlier proposed and to construct an alternative diffusion model for regulated growth in random environment. This model is shown to be the analogue of the Malthusian one, although it is a generalization of the latter due to the presence of regulation.
R. M. CAPOCELLI, RICCIARDI, LUIGI MARIA
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Almost Sure Convergence of Branching Processes in Varying and Random Environments
T. Lindvall
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