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Non linear Computational Mechanics

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Responsable(s) :

Pierre KERFRIDEN - MINES ParisTech

Langue du programme : Anglais

Lieu Formation :

MINES ParisTech
60 boulevard St-Michel
75272 Paris cedex 06

Niveau Requis :

Basic knowledge of linear algebra and calculus, and a basic knowledge in continuum mechanics (stress, strain, linear elasticity).
Good autonomy in handling a computer for scientific calculations.

Admission :

This course is proposed as a specialized session in the framework of the European Athens week, open to attendants from industry.

Tarif :

1 500 H.T. € -
Half price for individuals

Dates :

From 16 to 20 March 2020

Contacts :

Email : executive-professional-education@mines-paristech.fr

Durée : 30 Heures

Dernière mise à jour :

28 novembre 2019

Objectifs

The field of Nonlinear Computational Mechanics has grown very rapidly during the last decade. Due to the dramatic power increase of computers and workstations, research is very active. On the other hand, the development of robust and user friendly engineering softwares allows a wide range of applications in industry. The course presents an overview of the classical models and of the numerical methods used in the area, and shows how they can be applied in practical cases. Theory includes material and geometrical nonlinearities, and the numerical implementation in computer codes. Applications are taken from classical domains like aeronautical, spatial or car industry, but also from microelectronics, the field of energy for sustainable development, biomaterials, etc...

Programme

Computer training is scheduled in the course. Students will be invited to choose their style: as developpers, they will have the opportunity to introduce new features in a selected finite element code; as user, they will have to perform finite element analyses on simple case studies involving material and/or geometrical nonlinearities.

Expected results: After the course, attendants should have a good knowledge of some basic aspects in mechanics of material, including the material constitutive equations, the numerical algorithms and the finite element procedures. They will have the ability :
• to choose a material model and the proper procedure to identify the material parameters from experiment;
• to perform calculations of the stress or temperature fields in nonlinear cases, and to successfully manage the iterative processes associated to nonlinearities;
• to deal with contact problems;
• to evaluate the quality of a FE result obtained with a nonlinear computation (mesh sensitivity, numerical integration).

Informations complémentaires

Department Mechanical and Materials Engineering
Prof. Pierre KERFRIDEN
Email : pierre.kerfriden@mines-paristech.fr

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