Lecture
Introduction to Structures: Part 2
In course
DEMO: quis ad
Fugiat incididunt irure cupidatat do incididunt occaecat. Dolore non esse exercitation amet veniam qui ad. Exercitation non ipsum laborum nostrud in tempor dolore veniam. Ex ullamco sint dolor irure. Officia consequat ex minim ut non ut voluptate nostrud amet anim aute velit. Do proident dolore ullamco irure laboris ullamco ullamco ullamco est reprehenderit minim proident. Laboris nisi dolore veniam id.
Description
This lecture covers an introduction to subsystems, calculation of forces on a concrete dome, materials, and dimensioning in structures. Students are encouraged to engage with exercises and online resources to deepen their understanding.
Instructor
et ipsum incididunt
Ad amet Lorem ex est culpa in do ut enim dolore pariatur. Dolor elit esse fugiat duis quis cillum esse. Sunt enim dolore anim pariatur qui aliquip incididunt aliquip laboris duis ut culpa sit mollit. Sit mollit nulla officia cillum minim sit. Ad sit commodo aliquip id et laboris cillum reprehenderit laboris. Fugiat duis anim dolor eiusmod est exercitation est mollit incididunt nulla. Id qui voluptate laboris veniam velit occaecat ex veniam adipisicing quis.
Official source
About this result
This page is automatically generated and may contain information that is not correct, complete, up-to-date, or relevant to your search query. The same applies to every other page on this website. Please make sure to verify the information with EPFL's official sources.
Related lectures (31)
Physics 1: Steiner's Theorem
Covers point mass, moments of inertia, axis changes, mass distribution, and movement of grinding wheels.
IMesh and iConc Tutorial
Covers the tutorial for iMesh and iConc, focusing on creating Finite Element Mesh for concrete structures.
Dimensioning: Introduction, Forces, Materials and Sizing
Introduces dimensioning structures with force diagrams, balance, and sizing.
Specific Resistivities and Ohm's Law Analysis
Covers tasks on specific resistivities and Ohm's law analysis using different materials.
Topology of Riemann Surfaces
Covers the topology of Riemann surfaces, focusing on orientation and orientability.