A posteriori error estimation in finite element analysis / MArk Ainsworth and J. Tinsley Oden
Material type: TextPublication details: New York John Wiley and Sons 2000Description: 240 pISBN:- 9780471294115
- 620.0015 AIN-M
Item type | Current library | Collection | Shelving location | Call number | Status | Date due | Barcode | Item holds | |
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Books | BITS Pilani Hyderabad | 620 | General Stack (For lending) | 620.0015 AIN-M (Browse shelf(Opens below)) | Available | 42504 |
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620.001171 KOS-A Systems engineering : principles and practice | 620.001171 WAI-G Discrete-event modeling and simulation : | 620.0014 VER-S Technical communication for engineers / | 620.0015 AIN-M A posteriori error estimation in finite element analysis / | 620.0015 CHA-T Finite element analysis for engineering and technology / | 620.0015 CHA-T Introduction to finite elements in engineering / | 620.0015 DEC-P Numerical methods in science and engineering : theories with MATLAB, Mathematica, Fortran, C and Python programs / |
This volume presents the most up-to-date information available on aposteriori error estimation for finite element approximation inmechanics and mathematics. It emphasizes methods for elliptic boundary value problems and includes applications to incompressible flow and nonlinear problems.
Recent years have seen an explosion in the study of posterior error estimators due to their remarkable influence on improving both accuracy and reliability in scientific computing. In an effort to provide an accessible source, the authors have sought to present key ideas and common principles on a sound mathematical footing.
Topics covered in this timely reference include:
* Implicit and explicit a posteriori error estimators
* recovery-based error estimators
* Estimators, indicators, and hierarchic bases
* The equilibrated residual method
* Methodology for the comparison of estimators
* Estimation of errors in quantities of interest
A Posteriori Error Estimation in Finite Element Analysis is a lucid and convenient resource for researchers in almost any field of finite element methods, and for applied mathematicians and engineers who have an interest in error estimation and/or finite elements.
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