Teacher(s)
Language
French
Main themes
This teaching unit provides an introduction to the understanding of the mechanical working of load-bearing structures and their analysis. It forms part of the continuous process of studying the main architectural structures.
This teaching unit will provide the main concepts designed to:
This teaching unit will provide the main concepts designed to:
- analyse simple linear structures by means of tools from statics and materials resistance.
- maintain a dialogue with an engineer specialised in this field.
- The following topics are covered:
- Basic concepts in mechanics: force and moment
- Characteristics of sections: centre of gravity, quadratics, main axes of inertia
- Balance conditions of simple isostatic structures: hypotheses, force systems, support reactions
- Internal loads and associated constraints: assessment and quantification
- Mechanical properties of materials and deformation.
Learning outcomes
At the end of this learning unit, the student is able to : | |
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Specific learning outcomes: By the end of the course, students are able to
With regard to the learning outcomes reference framework of the Bachelor's degree in Architecture, this teaching unit contributes to the development, the acquisition and the assessment of the following learning outcomes: Make use of other subjects
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Content
The course is given in two parts:
1. Theoretical lectures
Theory of static mechanics and its application to the analysis of typical structures:
funicular structures: cables
Vector structures: lattices
Bending structures: beams
Each analysis is developed in 6 key stages: static diagram, detailing, loads, internal forces, dimensioning (permissible stress and verification of deformation), supports.
2. Exercise sessions
Manipulation of graphical and analytical tools for static mechanics and strength of materials, in 5 modules:
Forces and static equilibrium
Support reactions of isostatic systems
Normal forces in funicular and vector (lattice) structures: finding internal forces using graphical (Cremona) and analytical (Ritter) methods.
Internal forces in bending beams: shear force and bending moment diagrams.
Properties of cross-section geometry: static moment and center of gravity, moment of inertia, calculation of deflection, deformation, etc.
1. Theoretical lectures
Theory of static mechanics and its application to the analysis of typical structures:
funicular structures: cables
Vector structures: lattices
Bending structures: beams
Each analysis is developed in 6 key stages: static diagram, detailing, loads, internal forces, dimensioning (permissible stress and verification of deformation), supports.
2. Exercise sessions
Manipulation of graphical and analytical tools for static mechanics and strength of materials, in 5 modules:
Forces and static equilibrium
Support reactions of isostatic systems
Normal forces in funicular and vector (lattice) structures: finding internal forces using graphical (Cremona) and analytical (Ritter) methods.
Internal forces in bending beams: shear force and bending moment diagrams.
Properties of cross-section geometry: static moment and center of gravity, moment of inertia, calculation of deflection, deformation, etc.
Teaching methods
Theory: 2h/week lecture. The power point is made available to students, who must complete it with their own notes.
Exercises: small group sessions, 2h/week. Syllabus of exercises made available to students. Supervised session work, correction of certain exercises during sessions. Compulsory student attendance at exercise sessions.
Exercises: small group sessions, 2h/week. Syllabus of exercises made available to students. Supervised session work, correction of certain exercises during sessions. Compulsory student attendance at exercise sessions.
Evaluation methods
Written examination of theory and exercises, in session.
Minimum attendance at practice sessions may be required to sit the exam.
Minimum attendance at practice sessions may be required to sit the exam.
Bibliography
Leyral M., Faire tenir, Structure et architecture, Editions de La Villette, 2021
Allen E., Zalewski W., "Form and Forces, Designing efficient, expressive structures", Boston, Wiley, 2010
Muttoni A., "L'art des structures", Lausanne, PPUR, 2004
Studer M-A. & Frey Fr., "Introduction à l'analyse des structures", Lausanne, PPUR, 1997
Meistermann A., "Basics - Systèmes porteurs", Birkhäuser, 2007
Allen E., Zalewski W., "Form and Forces, Designing efficient, expressive structures", Boston, Wiley, 2010
Muttoni A., "L'art des structures", Lausanne, PPUR, 2004
Studer M-A. & Frey Fr., "Introduction à l'analyse des structures", Lausanne, PPUR, 1997
Meistermann A., "Basics - Systèmes porteurs", Birkhäuser, 2007
Teaching materials
- Powerpoint des cours théoriques
- syllabus exercices
- Notes personnelles de l'étudiant
Faculty or entity
Programmes / formations proposant cette unité d'enseignement (UE)
Title of the programme
Sigle
Credits
Prerequisites
Learning outcomes
Bachelor in Architecture (Tournai)