Results 21 to 30 of about 9,300 (265)
In this paper, we consider the a posteriori error estimates of the mixed finite element method for the optimal control problems governed by fourth order hyperbolic equations.
Chunjuan Hou, Zhanwei Guo, Lianhong Guo
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This paper presents an a posteriori error estimator for a (piecewise linear) nonconforming finite element approximation of the problem defining the interaction between a free fluid and poroelastic structure.
Koffi Wilfrid Houédanou
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On a posteriori error estimates [PDF]
Consider a sequence { x n
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A Posteriori Estimation of Dimension Reduction Errors [PDF]
A new a posteriori error estimator is presented for the verification of the dimensionally reduced models stemming from the elliptic problems on thin domains. The original problem is considered in a general setting, without any specific assumptions on the domain geometry, coefficients and the right-hand sides.
Repin, S, Sauter, S, Smolianski, A
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The duality theory of convex analysis is applied to the complete electrode model (CEM), which is a standard model in electrical impedance tomography (EIT). This results in a dual formulation of the CEM and a general error estimate.
Josué D. Díaz-Avalos
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A posteriori error estimator and error control for contact problems [PDF]
In this paper, we consider two error estimators for one-body contact problems. The first error estimator is defined in terms of H ( div
Alexander A. Weiss, Barbara I. Wohlmuth
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A Posteriori Error Estimates for a Semidiscrete Parabolic Integrodifferential Control on Multimeshes
We extend the existing techniques to study semidiscrete adaptive finite element approximation schemes for a constrained optimal control problem governed by parabolic integrodifferential equations.
Wanfang Shen
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In this paper, we investigate residual-based a posteriori error estimates for the hp version of the finite element approximation of nonlinear parabolic optimal control problems.
Zuliang Lu +3 more
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A posteriori error estimates for Maxwell equations [PDF]
Maxwell equations are posed as variational boundary value problems in the function space H ( curl )
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A Posteriori Error Estimates for Pressure-Correction Schemes [PDF]
Summary: A posteriori error estimates for time discretization of the incompressible Stokes equations by pressure-correction methods are presented. We rigorously prove global upper bounds for the incremental backward Euler scheme as well as for the two-step backward differential formula method (BDF2) in rotational form.
Eberhard Bänsch, Andreas Brenner
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