"From Spinors to Quantum Mechanics discusses group theory and its use in quantum mechanics. Chapters 1 to 4 offer an introduction to group theory, and it provides the reader with an exact and clear intuition of what a spinor is, showing that spinors are just a mathematically com…
Quantum mechanics is a notoriously difficult subjects and is well-known to be highly counter-intuitive. In many cases, students are told to 'shut up and calculate', without being encouraged to understand fully the reasoning behind the calculations being made. With the aim to imp…
This work defines the higher spinor classes of an orthogonal representation of a Galois group. These classes are higher-degree analogues of the Fröhlich spinor class, which quantify the difference between the Stiefel-Whitney classes of an orthogonal representation and the Hasse-…
"This work is unique compared to the existing literature. It is very didactical and accessible to both students and researchers, without neglecting the formal character and the deep algebraic completeness of the topic along with its physical applications."--Résumé de l'éditeur