This book presents a large collection of problems in Quantum Mechanics that are solvable within a limited time and using simple mathematics. The problems test both the student¿s understanding of each topic and their ability to apply this understanding concretely.
Solutions to the problems are provided in detail, eliminating only the simplest steps. No problem has been included that requires knowledge of mathematical methods not covered in standard courses, such as Fuchsian differential equations.
The book is in particular designed to assist all students who are preparing for written examinations in Quantum Mechanics, but will also be very useful for teachers who have to pose problems to their students in lessons and examinations.

Leonardo Angelini is an Associate Professor in Theoretical Physics at the University of Bari, Italy. He is author of about 60 publications in international journals in various research fields: approximation methods in quantum mechanics and field theory, modeling in elementary particle physics, phase transitions in statistical mechanics, non-equilibrium phenomena in extensive chaotic systems, and algorithms for data analysis with applications to elementary particle physics and biomedical signals. He has taught a variety of courses in Theoretical Physics, including Field Theory, Statistical Mechanics, Quantum Mechanics, Advanced Mathematical Methods of Physics, Simulation Techniques, and Computational Physics Laboratory. He currently teaches Quantum Mechanics for the bachelor's degree in Physics.

Preface.- Chapter 1 Operators and wave functions.- Chapter 2 One-dimensional systems.- Chapter 3 Two and three-dimensional systems.-  Chapter 4 Spin.- Chapter 5 Time evolution.- Chapter 6 Time-independent perturbation theory.- Chapter 7 Time-dependent perturbation theory.- Chapter 8 Identical particles.- Chapter 9 Scattering (Born approximation).- Chapter 10 WKB approximation.- Chapter 11 Variational Method.- Chapter 12 Useful formulas.