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Discrete-Time Semi-Markov Random Evolutions – Average and Diffusion Approximation of Difference Equations and Additive Functionals

Communications in Statistics - Theory and Methods, 2011
This article introduces discrete-time semi-Markov random evolution and studies asymptotic properties, namely, averaging and diffusion approximation by weak convergence methods. The cases considered here concern difference equations and additive functionals with application in estimation of stationary probability of semi-Markov chains.
Nikolaos Limnios
exaly   +2 more sources

A property-dependent Perfectly Matched Layer with a single additional layer for Maxwell’s equations in finite difference frequency domains

Computer Methods in Applied Mechanics and Engineering, 2020
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dongqi Ji   +7 more
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Difference methods for stochastic space fractional diffusion equation driven by additive space–time white noise via Wong–Zakai approximation

Journal of Mathematical Chemistry, 2022
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Singh, Abhishek Kumar, Mehra, Mani
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Joint Identifiability of Coefficients of Linear Difference Equations of Object and Additive Disturbances

Journal of Mathematical Sciences, 2017
We study the problem of parametric identification of an object described by a system of linear difference equations by a set of observations of solutions provided that there are additive deterministic disturbances in the observations. The disturbances are also described by linear difference equations of a given order with uncertain initial conditions ...
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On Conservative Finite-Difference Schemes for the One-Dimensional MHD Equations in Cylindrical Geometry Possessing Additional Conservation Laws

Proceedings of the International Conference Modern Achievements in Symmetries of Differential Equations (Symmetry 2022), 2022
Based on recent results in the construction of conservative finite-difference schemes, a new scheme for one-dimensional isentropic flows of polytropic gas in cylindrical geometry in the presence of a radial magnetic field is presented. The proposed scheme adds to the list of recently constructed schemes, and completes the consideration of conservative ...
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Comparison of additional second-order terms in finite-difference Euler equations and regularized fluid dynamics equations

Computational Mathematics and Mathematical Physics, 2017
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An estimate of the “shade” of additional boundary conditions for systems of difference equations with oblique characteristics of constant sign

USSR Computational Mathematics and Mathematical Physics, 1989
Estimates are established for the width of the “e-shadow”—the region outside which the solution of given difference boundary-value problem differs from the solution of the corresponding left-hand difference boundary-value problem by a quantity O(h q+e ) where q is the order of approximation of the left-hand difference boundary-value problem.
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[Additive aboveground biomass equations based on different predictors for natural Tilia Linn].

Ying yong sheng tai xue bao = The journal of applied ecology, 2019
Biomass is a basic quantitative character of forest ecosystem. Biomass data are foundation of researching many forestry and ecology problems. Accurate quantification of tree biomass is critical and essential for calculating carbon storage, as well as for studying climate change, forest health, forest productivity, nutrient cycling, etc.
Jia Hui, Wang, Feng Ri, Li, Li Hu, Dong
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Stochastic Formulation of the General Differential Difference Equation for Addition-Growth Kinetic Processes—Example of Anionic Polymerization

Journal of Macromolecular Science: Part A - Chemistry, 1969
Abstract In an effort to lend some insight into the probabilistic nature of step-growth kinetic processes, the differential rate expression for anionic polymerization with one rate constant is derived from stochastic theory.
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Addition to the article: On the identification of difference equations by observations of solutions with perturbations from a given linear manifold

Matematicheskie Trudy
This communication provides some corrections to the results previously obtained by the author in an article published by him in the journal "Mathematical Works", Volume 27, No. 2. At the same time, the main theorems of the article (5 and 6), as well as Theorem 1 together with the proofs, remain unchanged.
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