Results 1 to 10 of about 2,087 (169)
Longtime behavior of a semi-implicit scheme for Caginalp phase-field model
We present a semi-implicit scheme for the Caginalp phase-field model. The scheme is a combination of implicit Euler scheme together with Eyre’s decomposition.
Mouhamadou Samsidy Goudiaby +1 more
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Mittag-Leffler Euler ∇-differences for Caputo fractional-order systems
Exponential Euler differences have got rapid development recently for integer-order differential equations. But there are few papers focusing on this difference to fractional differential equations.
Tianwei Zhang, Yongkun Li, Jianwen Zhou
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This study compares the efficiency of 3-D transient electromagnetic forward modeling schemes on the multi-resolution grid for various modeling scenarios. We developed time-domain finite-difference modeling based on the explicit scheme earlier.
Jingyu Gao +3 more
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This paper presents a uniformly convergent numerical scheme for singularly perturbed fractional order convection–diffusion equations with variable coefficients. First, the time-fractional derivative is considered in the Caputo sense and treated using the
Worku Tilahun Aniley +1 more
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Discontinuous deformation analysis (DDA) is a discontinuum-based and implicit method for investigating the deformational behavior of block systems. The constant acceleration integration (CAI) scheme characterized by unconditional stability is employed in
Guoyang Liu +5 more
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Composite Backward Differentiation Formula for the Bidomain Equations
The bidomain equations have been widely used to model the electrical activity of cardiac tissue. While it is well-known that implicit methods have much better stability than explicit methods, implicit methods usually require the solution of a very large ...
Xindan Gao +2 more
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Implicit flux-split schemes for the Euler equations [PDF]
Recent progress in the development of implicit algorithms for the Euler equations using the flux-vector splitting method is described. Comparisons of the relative efficiency of relaxation and spatially-split approximately factored methods on a vector processor for two-dimensional flows are made.
Thomas, James L. +2 more
openaire +2 more sources
Numerical schemes for 3D parabolic problem with non-local boundwy condition
Two finite difference schemes are used to solve the 3D parabolic problem with a non-local boundary condition. A new approximation of the initial condition is proposed for the explicit Euler scheme.
Raimondas Čiegis +2 more
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A robust uniformly convergent scheme for two parameters singularly perturbed parabolic problems with time delay [PDF]
A singularly perturbed time delay parabolic problem with two small pa-rameters is considered. The paper develops a finite difference scheme that is exponentially fitted on a uniform mesh in the spatial direction and uses the implicit-Euler method to ...
N.T. Negero
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Analysis of the thermoviscoelastic Timoshenko system with diffusion effect
This paper is concerned with a new Timoshenko beam model with thermal, mass diffusion and viscoelastic effects. First, by the C0-semigroup theory, we prove the well posedness of the considered problem with Dirichlet boundary conditions.
M. Elhindi, T. EL Arwadi
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