Results 11 to 20 of about 1,907,959 (313)
Darbe nagrinėjamas sunkiojo nespūdžiojo skysčio tekėjimo uždavinys, kai dalis paviršiaus yra laisva. Skaitiškai sprendžiant tokius uždavinius svarbiausios dviproblemos.
Raimondas Čiegis +2 more
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In this article, we propose a novel mathematical model for the spread of COVID-19 involving environmental white noise. The new stochastic model was studied for the existence and persistence of the disease, as well as the extinction of the disease.
S. Hussain +6 more
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This Special Issue of Nonlinear Analysis: Modelling and Control is dedicated to Professor Mifodijus Sapagovas 75th Anniversary. Prof. Sapagovas is known as a progenitor of the researches of numerical analysis in Lithuania (see http://www.yrasalis.lt ...
Feliksas Ivanauskas, Stasys Rutkauskas
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Subdiffusion with a time-dependent coefficient: Analysis and numerical solution [PDF]
In this work, a complete error analysis is presented for fully discrete solutions of the subdiffusion equation with a time-dependent diffusion coefficient, obtained by the Galerkin finite element method with conforming piecewise linear finite elements in
Bangti Jin, Buyang Li, Zhi Zhou
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Numerical analysis of the wave propagation in a composite medium
We consider the wave propagation process in a 2‐dimensional material structure composed of random oriented orthotropic crystals and analyse numerical results for the diffraction problem and the problem of waves interaction with a free boundary.
P. Katauskis, V. Skakauskas
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Mathematical algorithms of software for numerical simulation of aberrated laser beam propagation
„Mathematical algorithms of software for numerical simulation of aberrated laser beam propagation" Mathematical Modelling Analysis, 1(1), p.
R. Čiegis, G. Kairytė, A. Dement'ev
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In this research article Hermite wavelet based Galerkin method is developed for the numerical solution of Volterra integro-differential equations in onedimension with initial and boundary conditions. These equations include the partial differential of an
Yaser Rostami
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On the aposteriori error estimates for finite‐element solutions
The analysis of the accuracy of the aposteriori error estimation procedure for finite‐element solutions is presented. The function Y — y is used as an aposteriori error estimator, here y ∈ S 0 1,Δ is the finite‐element solution of the given problem and Y
Raimondas Èiegis
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The key objective of this analysis is to examine the flow of hydromagnetic dissipative and radiative graphene Maxwell nanofluid over a linearly stretched sheet considering momentum and thermal slip conditions.
S. Hussain +3 more
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Mathematical modelling of modified cell delineation strategy in packet switched networks
The paper proposes a new mathematical model of Cell Delineation (CD) strategy in any Packet Switching technology when Data Units (DUs) are of constant length.
M. Kopeetsky, A. Lin
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