Ense3 rubrique Formation 2022

- 4EUACMP8

  • Number of hours

    • Lectures 12.0
    • Projects -
    • Tutorials 12.0
    • Internship -
    • Laboratory works 20.0

    ECTS

    ECTS 3.0

Goal(s)

Provide a general overview of the properties of the main families of materials (in particular mechanical properties) and introduce tools for choosing materials.
Introduce the basics of the theory of the linear elasticity of solid bodies (stress, strain, generalised Hooke's law)
Introduce the use of a finite-element software for design purposes.

Responsible(s)

Barthelemy HARTHONG

Content(s)

16h Initiation to materials (material properties with a focus on mechanical properties: elasticity, visco-elasticity, plasticity, fatigue, etc., normalised tests, main families of materials and typical values of properties, Ashby diagrams)
8h practicals (uniaxial pulling test)
8h basics of the theory of elasticity: stress tensor, strain tensor, generalised Hooke's law, equivalent stress (Mises)
8h practicals: use of finite-element software in the case of linear elasticity, mesh, boundary conditions

Prerequisites

Maths: differential and integral calculus in the case of multivariable functions, Taylor series, solid geometry, gradient, curl, divergence, divergence theorem, Matrix (tensor) calculus, basics of mechanics: 2nd and 3rd laws of Newton, concepts of force and moment

Test

1 grade TP, 1 grade BE, 1 grade exam

CC 50% + CT 50%

Calendar

The course exists in the following branches:

  • Curriculum - Master of Engineering GEE - Semester 7-8
see the course schedule for 2023-2024

Additional Information

Course ID : 4EUACMP8
Course language(s): FR

You can find this course among all other courses.

Bibliography

Love, A treatise on the mathematical theory of elasticity 3rd edition, Cambridge University Press, 1920
Timoshenko, Goodier, Théorie de l'élasticité, Libraire polytechnique Ch. Béranger, 1961
Landau, Lifchitz, Théorie de l'élasticité, Editions Mir 1967
Mase, Continuum Mechanics, Schaum's outline series, McGraw Hill, 1970
Sédov, Mécanique des milieux continus (tome 2), Ch. 9 - théorie de l'élasticité, Editions Mir 1975