Mastering Calculations in Linear and Nonlinear Mechanics von Pierre Ladevèze | ISBN 9780387212944

Mastering Calculations in Linear and Nonlinear Mechanics

von Pierre Ladevèze und Jean Pierre Pelle
Mitwirkende
Autor / AutorinPierre Ladevèze
Autor / AutorinJean Pierre Pelle
Buchcover Mastering Calculations in Linear and Nonlinear Mechanics | Pierre Ladevèze | EAN 9780387212944 | ISBN 0-387-21294-9 | ISBN 978-0-387-21294-4

From the reviews of the first edition:

„This English translation of the French original … is concerned with the control of accuracy in computation in linear and nonlinear mechanics. … the calculations and concepts are clear and rigorous. Many original numerical illustrations are included. The book is intended for all those interested in mechanics: students, researchers, applied mathematicians and engineers concerned with the verification of models.“ (Carsten Carstensen, Mathematical Reviews, 2005k)

„This English translation of the original 2001 French book discusses the evaluation of numerical error within the finite element context. … The book is recommended to students, engineers and researchers contemplating the application of the finite element technique to constructing models and simulations of industrial problems.“ (J. C. F. Telles, Zentralblatt MATH, Vol. 1077, 2006)

Mastering Calculations in Linear and Nonlinear Mechanics

von Pierre Ladevèze und Jean Pierre Pelle
Mitwirkende
Autor / AutorinPierre Ladevèze
Autor / AutorinJean Pierre Pelle

Modeling and simulation are central to a mechanical engineer's activity. Increasingly complex models are being used routinely on a daily basis. This revolution is the result of the extraordinary progress in computer technology in terms of both hardware and software.

This work deals with the control of the hypotheses leading from a mechanical model, usually coming from continuum mechanics, to a numerical model, i. e. the mastery of the mechanical computation process itself.  Particular attention is given to structural analysis which, in this context, is the most advanced domain.

A significant part of this work is dedicated to the application of error estimators to the control of the various parameters involved in a calculation, beginning with the parameters related to the mesh.