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convection diffusion

Modeling Convection Diffusion with Exponential Upwinding

Modeling Convection Diffusion with Exponential Upwinding

... vection diffusion equations computationally, it is desir- able to implement methods that are amenable to parallel ...a convection diffusion model either in two or three dimensions, at the end, we are ...

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Difference -Analytical Method Of The One-Dimensional Convection-Diffusion Equation

Difference -Analytical Method Of The One-Dimensional Convection-Diffusion Equation

... Usually, solution of differential equations by numerical methods is obtained in the form of numbers. Here we will show a possibility of deriving of a solution of differential equations by difference methods in the ...

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Non-uniform HOC Scheme for the 3D Convection–Diffusion Equation

Non-uniform HOC Scheme for the 3D Convection–Diffusion Equation

... solving convection-diffusion equation as it plays an important role in computational fluid dynamics ...for convection diffusion equations on uniform grids for two dimensional space [1–3] and ...

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Numerical Simulation by Galerkin Method of 2D Nonlinear Convection-Diffusion

Numerical Simulation by Galerkin Method of 2D Nonlinear Convection-Diffusion

... Abstract: The objective of this paper is to numerically solve a 2D Transient Nonlinear Convection-Diffusion Equation using the Galerkin Method. For numerical formulation, the Crank-Nicolson Method was used ...

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Greenʼs function estimates for a singularly perturbed convection–diffusion problem

Greenʼs function estimates for a singularly perturbed convection–diffusion problem

... [3] V. B. Andreev. Anisotropic estimates for the Green function of a singularly per- turbed two-dimensional monotone difference convection-diffusion operator and their applications. Comput. Math. Math. ...

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Research on generalized space time fractional convection diffusion equation

Research on generalized space time fractional convection diffusion equation

... year, Wang Xuebin[2] considered multinomial fractional ordinary differential equation. He proved existence and uniqueness of the solution and proposed three numerical solution methods to approximate the equation ...

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Development of a Generalized Finite Difference Scheme for Convection-Diffusion Equation

Development of a Generalized Finite Difference Scheme for Convection-Diffusion Equation

... The objective of this research is to develop a new generalized finite difference method which can be used to solve any PDE in an arbitrarily discretized domain. Although this research is focused only on one-dimensional ...

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A local projection stabilization finite element method with nonlinear crosswind diffusion for convection-diffusion-reaction equations

A local projection stabilization finite element method with nonlinear crosswind diffusion for convection-diffusion-reaction equations

... θ-scheme. To our best knowledge, this is the first nonlinear discretization for convection- diffusion-reaction equations for which both, existence and uniqueness of a solution can be shown. The form of the ...

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On the natural stabilization of convection diffusion problems using LPIM meshless method

On the natural stabilization of convection diffusion problems using LPIM meshless method

... By using the finite element p-Version in convection-diffusion problems, we can attain to a stabilized and accurate results. Furthermore, the fundamental of the finite element p-Version is augmentation ...

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Combined Compact Difference Scheme for Solving Unsteady Convection Diffusion Equations

Combined Compact Difference Scheme for Solving Unsteady Convection Diffusion Equations

... The convection-diffusion equation is widely used in many engineering and practical problems. It is a typical mathematical model for studying the numerical solution of partial differential equations. The ...

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Grid expansion factor for the shooting 
		method solution of convection diffusion equation

Grid expansion factor for the shooting method solution of convection diffusion equation

... A new technique in the determination of grid expansion factor 𝑟 𝑒 which represents a quantitative guideline for the shooting method solution of the convection-diffusion equations is proposed. The ...

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Numerical Simulation of Groundwater Pollution Problems Based on Convection Diffusion Equation

Numerical Simulation of Groundwater Pollution Problems Based on Convection Diffusion Equation

... The analytical solution of the convection diffusion equation is considered by two-dimensional Fourier transform and the inverse Fourier transform. To get the numerical solution, the Crank-Nicolson finite ...

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A unified analysis of Algebraic Flux Correction schemes for convection-diffusion equations

A unified analysis of Algebraic Flux Correction schemes for convection-diffusion equations

... The improvement of AFC schemes and the further development of their analysis have been listed in [30] among the most important open problems for H 1 -conforming finite elements for convectiondiffusion ...

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A control volume technique based on integrated RBFNs for the convection-diffusion equation

A control volume technique based on integrated RBFNs for the convection-diffusion equation

... Abstract This paper reports a new high-order control-volume discretisation for the convection-diffusion equation in one and two dimensions. Diffusive fluxes at the faces of a control volume and other terms ...

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Analysis of an Il’in Scheme for a System of Singularly Perturbed Convection Diffusion Equations

Analysis of an Il’in Scheme for a System of Singularly Perturbed Convection Diffusion Equations

... perturbed convection-diffusion equations is ...perturbed convection-diffusion equations is O(N) and the relevant coefficient matrix is well con- ditioned in comparison with the matrices ...

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Edge-based nonlinear diffusion for finite element approximations of convection-diffusion equations and its relation to algebraic flux-correction schemes

Edge-based nonlinear diffusion for finite element approximations of convection-diffusion equations and its relation to algebraic flux-correction schemes

... of convectiondiffusion equations using piecewise affine continuous finite elements a new edge-based nonlinear diffusion operator is proposed that makes the scheme satisfy a discrete maximum ...The ...

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Neumann-Type A Posteriori Error Estimation For Steady Convection-Diffusion Equation

Neumann-Type A Posteriori Error Estimation For Steady Convection-Diffusion Equation

... Neumann problem, so-called Neumann-type estimators, were first given by [5]. These estimators have been studied by many researchers such as [2], [11], [21], [24], [27], [29]. Our aim is to analyze the reliability of the ...

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Adaptive Finite Element Method for Steady Convection Diffusion Equation

Adaptive Finite Element Method for Steady Convection Diffusion Equation

... The paper is organized as follows. In Section 2 we recall the convection-diffusion problem under considera- tion and the Streamline Diffusion Finite Element Method. In Section 3 we define a ...

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Superconvergence of the local discontinuous Galerkin method for nonlinear convection diffusion problems

Superconvergence of the local discontinuous Galerkin method for nonlinear convection diffusion problems

... holds true for arbitrary meshes under the reasonable assumptions. Then Zhang and Shu extend the results in [] to the third-order TVD Runge-Kutta time discretization case, which is more popular in the computation []. ...

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Star based a Posteriori Error Estimator for Convection Diffusion Problems

Star based a Posteriori Error Estimator for Convection Diffusion Problems

... the convection diffusion ...for convection diffusion problem, and we introduced a technique which allowed us to define a new a posteriori error estimator which are equivalent to the energy ...

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