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Mastering calculations in linear and nonlinear mechanics / Pierre Ladeveze, Jean-Pierre Pelle ; translated by Theofanis Strouboulis.

By: Material type: TextTextLanguage: English Original language: French Publication details: New York : Springer Science, c2005.Description: xi, 413 p. : ill. ; 25 cmISBN:
  • 0387212949 (alk. paper)
Uniform titles:
  • Maîtrise du calcul en mécanique linéaire et non linéaire. English
Subject(s): DDC classification:
  • 620.1/001/51 22
LOC classification:
  • TA350 .L2213 2005
Contents:
The notion of equality of a finite element solution.- The constitutive relation error method for linear problems.- Other methods for linear problems.- Principles of the comparison of the various estimators in the linear case.- Mesh adaptation for linear problems.- The constitutive relation error method for nonlinear evolution problems.- The consitutive relation error method in dynamics.- Techniques for constructing admissible fields.- Estimation of local errors.
Summary: 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.
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Item type Current library Call number Copy number Status Barcode
Books Library First Floor TA350 .L2213 2005 (Browse shelf(Opens below)) 1 Available 8952

Includes bibliographical references (p. 381-410) and index.

The notion of equality of a finite element solution.- The constitutive relation error method for linear problems.- Other methods for linear problems.- Principles of the comparison of the various estimators in the linear case.- Mesh adaptation for linear problems.- The constitutive relation error method for nonlinear evolution problems.- The consitutive relation error method in dynamics.- Techniques for constructing admissible fields.- Estimation of local errors.

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.

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