This is not a QM book that covers symmetry but a symmetry book that covers QM - an excellent bookdyn said:Hi. I am looking for a QM book that covers symmetry , time-reversal , angular momentum representations in SO(3). I have a few books and most of them don't have much detail on these subjects.The main one that does is Sakurai. Any other suggestions ?
Thanks
dyn said:Hi. I am looking for a QM book that covers symmetry , time-reversal , angular momentum representations in SO(3). I have a few books and most of them don't have much detail on these subjects.The main one that does is Sakurai. Any other suggestions ?
Thanks
There are many excellent textbooks on this topic, but some popular choices include "Symmetry and Spectroscopy: An Introduction to Vibrational and Electronic Spectroscopy" by Daniel C. Harris and Michael D. Bertolucci, "Symmetry in Chemistry" by David W. H. Rankin, Norbert M. M. Nussbaumer, and Carole A. Morrison, and "Group Theory in Chemistry and Spectroscopy: A Simple Guide to Advanced Usage" by Boris S. Tsukerblat.
Yes, there are many online resources available for learning about symmetry and groups in quantum mechanics. Some useful websites include Symmetry@Otterbein, which provides interactive tutorials and exercises, and the International Tables for Crystallography, which offers comprehensive information and resources on symmetry and group theory.
Understanding symmetry and groups is crucial for understanding many fundamental concepts in quantum mechanics, such as the behavior of particles and the properties of molecules. It also has practical applications in fields such as chemistry, physics, and materials science.
Yes, there are many real-life examples of symmetry and groups in quantum mechanics. For instance, the periodic table of elements is based on the symmetry of the electronic structure of atoms, and the properties of crystals can be understood through the application of group theory. Additionally, the behavior of subatomic particles is governed by the symmetries of their quantum states.
While a basic understanding of mathematics is helpful, it is not necessary to have a strong mathematical background to understand symmetry and groups in quantum mechanics. Many textbooks and online resources provide clear explanations and examples that do not require advanced mathematical knowledge. However, a deeper understanding of the underlying mathematical concepts can be beneficial in fully grasping the complexities of symmetry and group theory in quantum mechanics.