As an introduction to using python/jupyter in physics, I have worked through the simple example of letting a ball fall from rest, and solving for the time until the ball hits the ground. The example utilized here is from Computational Physics by Newman, which is a text I highly recommend as an introduction to computational methods in physics. Attached is a pdf of the jupyter code.
Author: LaymanPhysics
Compatible and Degenerate Observables
Today we look at compatible and degenerate observables, utilizing Sakurai Problem 1.23 as an introduction. Compatible observables are very important in quantum mechanics, and understanding the initial concepts with the use of matrix form operators and eigenstates is very useful. Attached is a pdf with the foray into this problem and subject, and once again the validity is not guaranteed.
Complex Variables
Here I work through some complex variables problems from the standard math methods in physics book by Arfken and Weber. Utilizing complex variables/complex analysis when tackling physics problems can be incredibly illuminating, especially in the topics of wave analysis. A pdf is attached here that contains answers to problems 11.2.1, 11.2.11, and 11.4.2. These should obviously not be used as a solution guide(and their validity is not guaranteed), but should be helpful in illuminating the topic of complex variables, the Cauchy-Riemann Equations, and their use in physics.
What textbooks are recommended?
For students of both undergraduate and graduate level, if there is a Griffiths textbook for the topic you are currently investigating, that is what I would recommend. For undergraduates, Griffiths provides a wonderful introduction to each subject. His books contain adequate theory and mathematical principles, numerous examples, and an insane number of useful problems to work through to ensure a students grasp of the material(as well as a good dashing of humor). I actually have a habit of placing a blue sticky note in a book when I find an illuminating example or problem that can be essential to understanding a concept, and I often find Griffiths texts to be a sea of these blue notes by the time I am finished. I also recommend Griffiths for graduate students, because from my experience if you can understand a majority of the Griffiths text for that subject, it really is trivial to apply graduate concepts to the material(as simple as adding cheese to a burger), and qualifying exams and problems that will be encountered in your research can often be tackled with the depth of the topic that is covered in Griffiths.
Of course aside from physics, there are plenty of textbooks (particularly mathematics) that I find particularly illuminating, and I will bring these up when they are necessary or helpful for the subject that is being tackled.