Lectures related to Particle in a box

Covers the fundamentals of quantum mechanics, focusing on state systems and observable measurements.

Covers the path integral for a free particle and wave packet evolution, with exercises in momentum space.

Explores quantum mechanics, emphasizing the harmonic oscillator and particle confinement in a box.

Covers the particle in a box, discussing wave functions and energy levels.

Covers the quantum mechanics of a particle in a confined box and its energy levels.

Explores quantum mechanics principles, wave functions, energy quantization, and particle confinement in a box.

Covers the calculation of kinetic energy using Heisenberg's uncertainty principle and the estimation of electron energy.

Explores the Schrödinger equation in quantum physics, quantifying energy and stationary states of particles in space.

Explores the fixed energy propagator, boundary conditions, and free particle examples.

Focuses on finding an eigenstate of energy E0 in a non-infinite well potential by considering the Schrodinger equation.

Covers the concept of the free particle in quantum mechanics and explores momentum, eigenstates, and wave packets.

Explores turning points, quantization, and tunneling in quantum mechanics.

Explores advanced general chemistry concepts, including 3D particles, quantum numbers, electron structure, and hydrogen atom wave functions.

Explores the particle in a well of infinite potential and its implications on uncertainty, wave functions, and energy quantization.

Explores the path integral formulation in quantum mechanics and its physical interpretation.

Covers the path integral method with a focus on a free particle example.

Introduces Quantum Physics basics, covering harmonic oscillators, Schrödinger equation, eigenstates, wave functions, and energy quantization.

Explores electronic properties of nano-objects, STS spectroscopy, and nanostructured superconductors.

Introduces the principles of quantum mechanics, focusing on particle confinement and energy quantization.

Explores the particle in a central potential and its mathematical framework.