BSc in Physics or similar
This course introduces and discusses the physical principles of mechanical metamaterials. Research on these metamaterials, whose properties depend on their geometric structure rather than their composition, has exploded in the last decade. Examples of such metamaterials include patterned elastic media and origami (folding) structures, leading to unusual negative response, programmable mechanics and shape morphing materials.
Using recent literature, we discuss these materials, as well as their underlying principles, which include (tensorial) elasticity and elastic instabilities, mechanisms, frustration and combinatorics: cool physics for new and surprising materials.
Each lecture deals with one or more recently studied mechanical metamaterial, and to understand their physics, the course introduces three more general topics:
Introduction to linear elasticity
Buckling and nonlinear instabilities
Maxwell Counting, Floppy Modes and Self Stresses
After each lecture a set of exercises have to be made and one or two papers have to be read.
Each lecture a presentation is given by one of the students on these papers, followed by a general discussion in which active participation is required. The course is ended by a final short presentation on a student design for a metamaterial.
Specific topics that are covered:
Introduction to elasticity, elastic constants, stress and strain, and auxetic metamaterials
Elastic tensor, anisotropic elasticity, extremal and pentamode materials, mechanical cloak.
Maxwell counting, floppy modes, and self stresses. Disordered metamaterials.
Spontaneous symmetry breaking, Bending, buckling, holey sheet metamaterial
Controlled symmetry breaking, nonlinear instabilities and programmable mechanical metamaterials
Combinatorial design and metacubes
Origami metamaterials, foldability
Main learning objective of MSc course Mechanical Metamaterials: you are able to critically discuss the role of geometry in determining the effective properties of metamaterials.
Specifically, after this course, you are able to:
Write down the elastic equations for complex and anisotropic materials and geometries.
Perform scaling analysis for elastic constants etc.
Analyze basic elastic instabilities.
Analyze the degrees of freedom of complex hinged structures.
Critically discuss the role of geometry in metamaterials
Moreover, you have acquired an overview of a very recent piece of literature.
During this course you will be trained how to
critically read research papers
to present and discuss research work
perform calculations on complex elastic structures
Mode of instruction
Grading according to a weighted average of exercies and presentations
Registration for Brightspace occurs via uSis
How to sign up for classes click here
Lecturer: Prof.dr. Martin van Hecke