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Comparison between Centered Finite Difference Approximation Vf,(x)

A finite difference approximation for a coupled system of nonlinear size-structured populations

A finite difference approximation for a coupled system of nonlinear size-structured populations

... via comparison results. F or the quasilinear case (where g = g(x; P ) and = (x; P )), the well-posedness has been discussed in [3, 13], wherein completely dierent techniques were used for ...

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Comparison of a finite difference and a mixed finite element formulation of the uniaxial perfectly matched layer

Comparison of a finite difference and a mixed finite element formulation of the uniaxial perfectly matched layer

... The numerical model produces waves that propagate at incorrect speeds. The dependence of the velocity of propagation of the numerical sinusoidal waves on frequency is termed as dispersion, while the dependence of the ...

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Numerical accuracy of magnetotelluric modeling: A comparison of finite difference approximations

Numerical accuracy of magnetotelluric modeling: A comparison of finite difference approximations

... and finite difference (Mackie et ...in x, 28 blocks in y and 11 blocks in z (with 7 air ...in x, 74 blocks in y and 30 blocks in z, with higher resolution near the resistiv- ity ...The ...

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Accelerated conjugate gradient algorithm with finite difference Hessian/vector product approximation for unconstrained optimization

Accelerated conjugate gradient algorithm with finite difference Hessian/vector product approximation for unconstrained optimization

... ( x k + α k d k ) − f ( x k ) ≤ ρα k g k T d k , (1.4) g ( x k + α k d k ) T d k ≥ σ g k T d k , ...numerical comparison of conjugate gradient algorithms ...

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Grid number and expansion factor for the 
		solution of scalar convection dominated equation: Comparison between the 
		method of shooting and that of finite difference

Grid number and expansion factor for the solution of scalar convection dominated equation: Comparison between the method of shooting and that of finite difference

... We use similar argument as that in the case of shooting method; since 𝑁 = 3 matches 𝑃𝑒 = 3.125, then 𝑁 = 3 is appropriate for 0 ≤ 𝑃𝑒 ≤ 3.125 where 𝜑 profile is close to linearity with respect to x. The grid number ...

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Comparison of Time-Domain Finite-Difference, Finite-Integration, and Integral-Equation Methods for Dipole Radiation in Half-Space Environments

Comparison of Time-Domain Finite-Difference, Finite-Integration, and Integral-Equation Methods for Dipole Radiation in Half-Space Environments

... Figure 4 presents the same set of observations with the antenna placed over a lossless half-space of permittivity r = 10. The FDTD and FIT methods agree well for the current at the centre of the antenna (I x ). ...

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Approximation of the Huxley equation with nonstandard finite-difference scheme

Approximation of the Huxley equation with nonstandard finite-difference scheme

... for the exact solution. Consider the Huxley equation in the form (24) with the initial and boundary conditions (25), and the exact solution (3). The results are compared with the exact solution. The numerical ...

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A comparison of finite difference and finite volume methods for solving the

A comparison of finite difference and finite volume methods for solving the

... concerned, finite difference methods were amongst the first ...derived finite difference methods for equations involving Riemann–Liouville fractional ...orders between zero and one, ...

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FINITE DIFFERENCE METHOD FOR SOLVING THE SPATIO TEMPORAL DIFFUSION EQUATION IN THE TWO GROUP APPROXIMATION  COMPARISON BETWEEN THE SOLUTION BY AN ITERATIVE AND A DIRECT MTHOD  EUR 596 e

FINITE DIFFERENCE METHOD FOR SOLVING THE SPATIO TEMPORAL DIFFUSION EQUATION IN THE TWO GROUP APPROXIMATION COMPARISON BETWEEN THE SOLUTION BY AN ITERATIVE AND A DIRECT MTHOD EUR 596 e

... In this program the time dependent diff'usion equations are solved directly with a numerical method in order to study the variations of the neutronic flux as a [r] ...

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Finite Difference Approximation for Linear Stochastic Partial Differential Equations with Method of Lines

Finite Difference Approximation for Linear Stochastic Partial Differential Equations with Method of Lines

... an approximation of the mean squared error for the difference between the true solution of the boundary value problem (1), u, and the solution of the smoothed boundary value problem (21), ...good ...

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Comparison of Finite Difference Schemes for the Wave Equation Based on Dispersion

Comparison of Finite Difference Schemes for the Wave Equation Based on Dispersion

... Analysis Finite difference schemes are widely used in solving time dependent partial differential equations numerically, however in approximation of derivatives using Taylor’s series, truncation of ...

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On finite difference approximation of a matrix-vector product in the Jacobian-free Newton–Krylov method

On finite difference approximation of a matrix-vector product in the Jacobian-free Newton–Krylov method

... a finite difference method, the size of a finite difference step has a strong influence on the accuracy of the ...the comparison and analysis for different finite ...

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On the optimal shape parameter for Gaussian radial basis function finite difference approximation of the Poisson equation

On the optimal shape parameter for Gaussian radial basis function finite difference approximation of the Poisson equation

... linear finite element ...the finite element stencil supports on one hand and meshless stencil supports on the other hand are not distinguishable on the triangulations considered in this ...the ...

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Derivative Approximation by Finite Differences

Derivative Approximation by Finite Differences

... a centered difference approximation is F 0 (x) = F (x + h) − F (x − h) 2h + O(h 2 ) (4) The approximations are obtained by throwing away the error terms indicated by the O ...

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Comparison of the Structure of Equation Systems and the GPU Multifrontal Solver for Finite Difference, Collocation and Finite Element Method

Comparison of the Structure of Equation Systems and the GPU Multifrontal Solver for Finite Difference, Collocation and Finite Element Method

... Figure 2: 1D finite element method with second order hierarchical basis functions. Top left panel: Mapping between the colors and the contributing elements. Bottom left panel: Global matrix with colors indicating ...

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Optimal approximation of internal controls for a wave-type problem with fractional Laplacian using finite-difference method

Optimal approximation of internal controls for a wave-type problem with fractional Laplacian using finite-difference method

... We conclude this preliminary section with some gap estimates which we believe that determine the real behavior of the sequence of discrete controls. Remark 1.1. Let us consider α ≥ 1 and M > 0. We remark that the gap ...

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Experiencing the Same Road Twice: A Driver Centered Comparison between Simulation and Reality.

Experiencing the Same Road Twice: A Driver Centered Comparison between Simulation and Reality.

... well between simulation and reality is attributed to the fact that subjects initiate deceleration closer to a curve than to a stop line because the total desired speed difference is much less that for a ...

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Finite Difference Schemes for Heston Model

Finite Difference Schemes for Heston Model

... Chapter 3 talks about the explicit scheme which is a straightforward method in solving Heston model. The result and restriction of this model are illustrated. Chapter 4 discusses the ADI method dealing with special ...

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Finite difference methods for solving the transport

Finite difference methods for solving the transport

... al.: Finite difference methods for solving the transport equation … doi: ...use finite-difference technique for solving RTE in its original form rather than in the diffusion ...of ...

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Error analysis of an explicit finite difference approximation for the space fractional

Error analysis of an explicit finite difference approximation for the space fractional

... Finally, some numerical results show the diffusion behaviour according to the order of space-fractional derivative and demonstrate that our efda is computationally simple for sfde.. Cont[r] ...

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