
Time-independent Schrödinger Equation
We derive the time-independent Schrödinger equation ψ(x) by applying the separation of variables method to the original form of the Schrödinger equation (time-dependent Schrödinger equation) Ψ(x,t)...
We derive the time-independent Schrödinger equation ψ(x) by applying the separation of variables method to the original form of the Schrödinger equation (time-dependent Schrödinger equation) Ψ(x,t)...
Learn how to calculate the expectation values of position and momentum from the wave function in quantum mechanics, and extend this to the calculation formula for the expectation value of any mecha...
We examine the basic form of the Schrödinger equation, which holds a similar position in quantum mechanics as Newton's laws of motion in classical mechanics. We also explore the statistical interpr...
We explore the concept of reference frames and the Galilean transformation widely used in classical mechanics. We also briefly examine Maxwell's equations and the Michelson-Morley experiment, which...
Covers the process of designing prompts for multilingual translation of markdown text files and automating the work with Python using API keys from Anthropic and the designed prompts. This post is ...
This series covers setting up a container-based deep learning development environment using NVIDIA Container Toolkit, and configuring SSH and Jupyter Lab for remote server use. This post is the sec...
Learn about nuclear reaction expressions, Q-value definitions, and the concepts of mass defect and binding energy.
Briefly examine elementary particles important in nuclear engineering such as electrons, protons, neutrons, photons, and neutrinos, and explore the structure of atoms and atomic nuclei.
This series covers setting up a container-based deep learning development environment using NVIDIA Container Toolkit, and configuring SSH and Jupyter Lab for remote server use. This post, the first...
We explore the method of finding a corresponding single trigonometric function r sin(θ+α) or r cos(θ-β) for a sum of trigonometric functions in the form of f(θ) = a cos θ + b sin θ.