The Quantum Revolution
Explore the fascinating world of quantum mechanics with Sean Carroll. Unravel complex theories and discover groundbreaking ideas that revolutionized our understanding of the universe.
Алгебра Кліффорда, Геометризація Взаємодії та Геометричне Представлення Хвильової Функції - Частина 2
Дослідіть глибокі концепції алгебри Кліффорда та її застосування у геометричному представленні хвильових функцій та взаємодій у теоретичній фізиці.
Алгебра Кліффорда, Геометризація Взаємодії та Геометричне Представлення Хвильової Функції - Частина 1
Дослідіть фундаментальні концепції алгебри Кліффорда та її застосування у геометричному представленні хвильових функцій та взаємодій у теоретичній фізиці.
Quantum Python: Numerical Integration to Normalize a Wave Function
Explore numerical integration techniques to normalize wave functions in quantum mechanics using Python, enhancing understanding of computational approaches in physics.
Solution for the 1D Infinite Square Well in Quantum Mechanics
Solve the Schrödinger equation for a one-dimensional infinite square well, exploring quantum mechanics fundamentals and wave function behavior.
Superposition of Energy States in a 1D Infinite Square Well
Explore superposition of energy eigenstates in a 1D infinite square well through calculations and Python modeling.
Quantum Mechanics: Wave Function for a Particle on a Ring
Explore wave functions for particles confined to rings, including normalized solutions and Python plotting code.
Transfer Matrix for a Rectangular Barrier - Lecture 38
Explore reflection and transmission coefficients for rectangular potential barriers through first principles calculations.
Step Potential in Quantum Mechanics - Particle Penetration When E < V
Explore quantum particle behavior in step potential barriers, understanding wave functions, tunneling, and probability calculations for penetration into classically forbidden regions.
Solving the Time-Dependent Schrödinger Equation with Finite Difference Method in Python
Explore numerical solutions to the time-dependent Schrödinger equation using Python's finite difference method for 1D quantum systems.
Time Evolution of a Wave Function in a Square Well with Superposition of States Using Python
Explore quantum mechanics through Python, simulating wave function evolution in an infinite square well using Gaussian initial conditions.
Quantum Tunneling: Modeling with NumPy and Python
Model quantum tunneling using Numpy and finite difference method. Learn theory, create potential, wave functions, and Hamiltonian matrices. Visualize results with Python animations.
Quantum Mechanics: Particle in a 2D Box with 3D Plot
Explore quantum mechanics through a 2D particle in a box, from theory to Python visualization. Master concepts like time dependence, normalization, and degeneracy with step-by-step explanations.
1.3 Electrons in Infinite and Finite 1D Potential Wells
Explore particle behavior in infinite and finite potential wells, solving Schrödinger's equation for free and confined electrons.
Step Potential: Reflection and Transmission Probability Derivation - Part I (E > V)
Explore quantum particle behavior at potential steps, deriving reflection and transmission probabilities. Gain insights into wave-like properties and partial reflection phenomena.