Posteriori error - Globe Thesis

Keyword [Posteriori error] Result: 81 - 100 \| Page: 5 of 6
81.	Adaptive finite element approximation of the Black-Scholes equation based on residual-type a posteriori error estimators
82.	Multiscale a posteriori error estimation and mesh adaptivity for reliable finite element analysis
83.	Two-grid a-priori and a-posteriori Error Analysis for Coupled Elliptic and Parabolic Systems with Applications to Flow and Transport Problems
84.	On the implementation of an accurate and efficient solver for convection-diffusion equations
85.	A posteriori error estimates of finite element solutions
86.	Local a posteriori error estimates and adaptive control of pollution effects in the finite element method
87.	Analysis of numerical methods for nonlinear hyperbolic conservation laws
88.	A posteriori error analysis with applications to finite element methodology and finite difference methodolog
89.	Posteriori Error Analysis for the P-version of the Finite Element Method
90.	Finite Element Methods For Maxwell's Equations With Variable Coefficients In Metamaterials And Its Application In Transformation Optics
91.	Time-Space Adaptive Finite Element Method For Phase Field Equations
92.	Adaptive Moving Grid Methods For Singularly Perturbed Volterra Integro-differential Equations
93.	Study On Newton Method Based On Heuristic Stopping Criterion
94.	A Posteriori Error Estimation Of Rotating Bilinear Finite Volume Method For Elliptic Equations
95.	Application Of Mesh-free Method In Thermo-elasticity
96.	Recovery-type A Posterior Error Estimation And Adaptive Algorithm Of Finite Element Method For Linear Schr(?)dinger Equation
97.	Gradient Recovery Based A Posteriori Error Estimation Of Discontinuous Galerkin Methods For Biharmonic Equation
98.	Recovery Type A Posteriori Error Estimate Of Crouzeixraviart Finite Element Method For The Stokes Equations
99.	Recovery Type A Posteriori Error Estimation Of Interior Penalty Discontinuous Galerkin Method For Allen-Cahn Equation
100.	An Efficient Numerical Method For A Class Of Coupled Energy Problems With Multiple Physical Fields
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