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Mathematical modeling of the semi-Markovian random walk processes with jumps and delaying screen by means of a fractional order differential equationIn this paper, we investigate the semi-Markovian random walk processes with jumps and delaying
Unitary representation of walks along random vector fields and the Kolmogorov–Fokker–Planck equation in a Hilbert space averaging technique to random processes with values in the group of nonlinear operators. The properties
Corrigendum to “Mathematical modelling of the semi-Markovian random walk processes with jumps and delaying screen by means of a fractional order differential equation” [Math. Meth. Appl. Sci. 41(18) (2018). https://doi.org/10.1002/mma.5328]In the paper mentioned in the title, we studied the semi-Markovian random walk processes with jumps
Investigation of fractional order differential equation for boundary functional of a semi-Markov random walk process with negative drift and positive jumps. In the presented paper, the authors chose to do the second way. In this paper we study the semi-Markov random walk
Analysing the impact of trap shape and movement behaviour of ground-dwelling arthropods on trap efficiency), the correlated random walk (CRW) and the Lévy walk (LW). (a) We find that slot shaped traps are far less
Modeling of growth-collapse processes and their applications to pricing managementOne random walk growth-collapse process is reviewed. This process models situations in which
Mathematical multi-scale model of water purification of a lattice random walk in a high-contrast periodic medium with absorption. Applying
Three-dimensional random walk models of individual animal movement and their application to trap counts modellingBackground: Random walks (RWs) have proved to be a powerful modelling tool in ecology, particularly
On the Distribution of the First Break Down in the Wireless D2D Communication with Cashing. The random trajectories are generating with the use of non-stationary Fokker-Planck equation for coordinates
Унитарное представление блужданий вдоль случайных векторных полей и уравнение Колмогорова-Фоккера-Планка в гильбертовом пространстве averaging technique to random processes with values in the group of nonlinear operators. The properties
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