Results 61 to 70 of about 400,777 (180)
A priori error estimate of a multiscale finite element method for transport modeling [PDF]
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Ouaki, Franck +3 more
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A Priori Error Estimates and Computational Studies for a Fermi Pencil-Beam Equation [PDF]
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Asadzadeh, M. +3 more
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An Adaptive Nonconforming Finite Element Algorithm for Laplace Eigenvalue Problem
We establish Crouzeix-Raviart element adaptive algorithm based on Rayleigh quotient iteration and give its a priori/a posteriori error estimates. Our algorithm is performed under the package of Chen, and satisfactory numerical results are obtained.
Yuanyuan Yu, Yidu Yang, Jiayu Han
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A priori error estimates of finite volume methods for general elliptic optimal control problems
In this article, we establish a priori error estimates for the finite volume approximation of general elliptic optimal control problems. We use finite volume methods to discretize the state and adjoint equation of the optimal control problems. For the
Yuming Feng +4 more
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Finite Volume Element Approximation for the Elliptic Equation with Distributed Control
In this paper, we consider a priori error estimates for the finite volume element schemes of optimal control problems, which are governed by linear elliptic partial differential equation.
Quanxiang Wang +2 more
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A-priori estimates of the hp-adaptive BEM in elastic scattering of acoustic waves
In the paper some a-priori hp-adaptive error estimates, applied to the problem of acoustic wave scattering on an elastic body in the 2D space, solved by the Boundary Element Method, are presented.
Andrzej Karafiat
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A note on a priori error estimates for augmented mixed methods
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Barrios, Tomás P. +2 more
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This paper discusses spectral and spectral element methods with Legendre-Gauss-Lobatto nodal basis for general 2nd-order elliptic eigenvalue problems. The special work of this paper is as follows.
Jiayu Han, Yidu Yang
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A priori error estimation of finite element models from first principles
The quality of finite element computational results can be assessed only by providing rational criteria for evaluating errors. Most exercises in this direction are based ona posteriori error estimates, based primarily on experience and intuition. If finite element analysis has to be considered a rational science, it is imperative that procedures to ...
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Regularization method and a posteriori error estimates for the two membranes problem
This study presents a regularization method for the two membranes problem with non-homogeneous boundary conditions. We establish both convergence results and a priori estimates for this method.
Bouchlaghem Mohammed +2 more
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