Search Results - "Defect correction methods (Numerical analysis)"

A semi-discrete defect correction finite element method for unsteady incompressible magnetohydrodynamics equations.

Authors: Si, Zhiyong Liu, Cui Wang, Yunxia

Source: Mathematical Methods in the Applied Sciences. Jul2017, Vol. 40 Issue 11, p4179-4196. 18p.

A defect correction approach to turbulence modeling.

Authors: Labovsky, Alexander¹

Source: Numerical Methods for Partial Differential Equations. Jan2015, Vol. 31 Issue 1, p268-288. 21p.

Subjects: Defect correction methods (Numerical analysis), Approximation theory, Numerical analysis, Turbulence, Fluid dynamics

SUBGRID STABILIZED DEFECT CORRECTION METHODS FOR THE NAVIER-STOKES EQUATIONS.

Authors: Kaya, Songul Layton, William Rivière, Béatrice

Source: SIAM Journal on Numerical Analysis. 2006, Vol. 44 Issue 4, p1639-1654. 16p. 4 Charts, 5 Graphs.

Subjects: Numerical solutions to Navier-Stokes equations, Defect correction methods (Numerical analysis), Approximation theory, Reynolds number, Numerical analysis

ITERATED DEFECT CORRECTION FOR THE SOLUTION OF SINGULAR INITIAL VALUE PROBLEMS.

Authors: Koch, Othmar Weinmüller, Ewa B.

Source: SIAM Journal on Numerical Analysis. 2001, Vol. 38 Issue 6, p1784-1799. 16p.

Subjects: Defect correction methods (Numerical analysis), Iterative methods (Mathematics), Stochastic convergence, Euler's numbers, Differential equations, Initial value problems, Approximation theory

GLOBAL SUPERCONVERGENCES OF THE DOMAIN DECOMPOSITION METHODS WITH NONMATCHING GRIDS.

Authors: Ping Luo Guo-ping Liang

Source: Journal of Computational Mathematics. Mar2001, Vol. 19 Issue 2, p187. 8p.

Subjects: Defect correction methods (Numerical analysis), Numerical analysis, Approximation theory

On the selection of software defect estimation techniques.

Authors: Cangussu, João W. Haider, Syed W. Cooper, Kendra et al.

Source: Software Testing: Verification & Reliability. Jun2011, Vol. 21 Issue 2, p125-152. 35p. 6 Diagrams, 11 Charts, 1 Graph.

Subjects: Estimation theory, Defect correction methods (Numerical analysis), Capability maturity model, Decision making, Methodology

ADAPTIVE DEFECT-CORRECTION METHODS FOR VISCOUS INCOMPRESSIBLE FLOW PROBLEMS.

Authors: Ervint, V. J. Laytont, W. J. Maubacht, J. M.

Source: SIAM Journal on Numerical Analysis. 2000, Vol. 37 Issue 4, p1165-1185. 21p.

Subjects: Defect correction methods (Numerical analysis), Numerical analysis, Approximation theory, Reynolds number, Viscous flow, Error analysis in mathematics

HALF-SPACE ANALYSIS OF THE DEFECT-CORRECTION METHOD FOR FROMM DISCRETIZATION OF CONVECTION.

Authors: Diskin, Boris Thomas, James I.

Source: SIAM Journal on Scientific Computing. 2000, Vol. 22 Issue 2, p633-655. 23p.

Subjects: Defect correction methods (Numerical analysis), Numerical analysis, Approximation theory, Iterative methods (Mathematics), Stochastic convergence, Mathematical functions, Asymptotic expansions

Algebraic Specifications and Sequencing: A Defect Detection Method.

Authors: Olender, Kurt M. Bieman, James M.

Source: Software Testing: Verification & Reliability. Mar1995, Vol. 5 Issue 1, p49-70. 22p.

Subjects: Testing, Defect correction methods (Numerical analysis), Operations research, Methodology, Reliability in engineering, Fault-tolerant computing

Analysis of efficient preconditioned defect correction methods for nonlinear water waves.

Authors: Engsig‐Karup, A. P.¹

Source: International Journal for Numerical Methods in Fluids. Apr2014, Vol. 74 Issue 10, p749-773. 25p.

High-order finite volume schemes based on defect corrections.

Authors: Filimon, A. Dumbser, M. Munz, C.-D.

Source: ZAMM -- Journal of Applied Mathematics & Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik. Jun2013, Vol. 93 Issue 6/7, p423-436. 14p.

Defect correction method for time-dependent viscoelastic fluid flow.

Authors: Zhang, Yunzhang Hou, Yanren Mu, Baoying

Source: International Journal of Computer Mathematics. May2011, Vol. 88 Issue 7, p1546-1563. 18p. 4 Charts, 4 Graphs.

A POSTERIORI ERROR ESTIMATION FOR A DEFECT-CORRECTION METHOD APPLIED TO CONVECTION-DIFFUSION PROBLEMS.

Authors: Linss, Torsten Kopteva, Natalia

Source: International Journal of Numerical Analysis & Modeling. 2010, Vol. 7 Issue 4, p718-733. 16p. 7 Charts.

Baseline Correction for NMR Spectroscopic Metabolomics Data Analysis.

Authors: Yuanxin Xi Rocke, David M.

Source: BMC Bioinformatics. 2008, Vol. 9, Special section p1-10. 10p. 5 Graphs.

Local defect correction in numerical simulation of surface remelting.

Authors: Anthonissen, Martijn¹ (AUTHOR) m.j.h.anthonissen@tue.nl

Source: International Journal of Computer Mathematics. Feb2007, Vol. 84 Issue 2, p251-259. 9p. 3 Diagrams, 3 Graphs.

Convergence analysis of the local defect correction method for diffusion equations.

Authors: M.J.H. Anthonissen R.M.M. Mattheij J.H.M. ten Thije Boonkkamp

Source: Numerische Mathematik. Sep2003, Vol. 95 Issue 3, p401. 25p.

Software Defect Prediction Method Based on Rule Knowledge Extraction Model.

Authors: CHAI Haiyan YAN Ran HAN Xinyu et al.

Source: Journal of Donghua University (English Edition). Oct2018, Vol. 35 Issue 5, p422-425. 4p.

Multigrid defect correction and fourth-order compact scheme for Poisson’s equation.

Authors: Abide, Stéphane Zeghmati, Belkacem

Source: Computers & Mathematics with Applications. Apr2017, Vol. 73 Issue 7, p1433-1444. 12p.

Subjects: Defect correction methods (Numerical analysis), Poisson's equation, Multigrid methods (Numerical analysis), Computational fluid dynamics, Mathematical decoupling, Neumann boundary conditions, Eigenvalues

Defect-correction finite element method based on Crank-Nicolson extrapolation scheme for the transient conduction-convection problem with high Reynolds number.

Authors: Su, Haiyan Feng, Xinlong He, Yinnian

Source: International Communications in Heat & Mass Transfer. Feb2017, Vol. 81, p229-249. 21p.

Subjects: Defect correction methods (Numerical analysis), Finite element method, Crank-Nicolson method, Heat conduction, Heat convection, Reynolds number

Grid adaptation and non-iterative defect correction for improved accuracy of numerical solutions of PDEs.

Authors: Razi, M. Attar, P.J. Vedula, P.

Source: Applied Mathematics & Computation. Oct2015, Vol. 269, p473-487. 15p.

Subjects: Iterative methods (Mathematics), Defect correction methods (Numerical analysis), Partial differential equations, Discretization methods, Perturbation theory