-Understand the complexity of the fundamental equation of the solid state (Schroedinger equation of all particles of the solid) and the approximations that are introduced to address the problem (Born-Oppenheimer approximation).
- Assimilate the importance and significance of symmetries (discrete point and translational) for the crystalline solid.
- Understand, based on symmetry approaches, Bloch's theorem, and the Born-Von Karman boundary condition.
- Being able to classify the most relevant crystalline structures according to their symmetry.
- Being able to determine the diffraction pattern expected in the most common crystallography experiments, based on the symmetry of a crystalline structure.
- Being able to, based on the approximations and symmetries discussed above, deduce the equation of motion of one- and three-dimensional crystals.
- Knowing how to determine, for the simplest structures, the frequencies and normal modes of vibrations of a three-dimensional solid.
- Understand how the dynamic properties of the network determine its thermal properties.
- Understand why the simple free electron gas model is able to explain many of the fundamental properties of metals.
- Knowing the electronic properties of conductors, semiconductors and insulators; and be able to understand its application to the most basic electronic devices.