Results 21 to 30 of about 8,961 (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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Shifted Sobol points and multigrid Monte Carlo simulation
Multidimensional integrals arise in many problems of physics. For example, moments of the distribution function in the problems of transport of various particles (photons, neutrons, etc.) are 6-dimensional integrals.
Aleksandr A. Belov, Maxim A. Tintul
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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 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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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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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 Domain Decomposition Methods
Nowadays, a posteriori error control methods have formed a new important part of the numerical analysis. Their purpose is to obtain computable error estimates in various norms and error indicators that show distributions of global and local errors of a particular numerical solution.
Kraus, Johannes, Repin, Sergey
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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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