Andrew Nicoll

Exercise 1: Classical mechanics - The Lagrangian and the Hamiltonian

Exercise 1 (Solution): Classical mechanics - The Lagrangian and the Hamiltonian

Problem 1: Quantum mechanics - Can you see why the phase factor can be ignored?

Problem 1 ( Overview):Quantum mechanics - Can you see why the phase factor can be ignored

Exercise II: Quantum mechanics - Eieganvalues of an hermition operator are real numbers.

Exercise II (solution): Quantum mechanics - Eiganvalues of any hermitian operator are real numbers.

Exercise III: Classical mechanics - Conservation of energy ( single particle in 1 dimension)

Exercise III (solution): classical mechanics - Conservation of energy

Exercise IV: Special Relativity - Prove that E=pc

Exercise IV (solution): Special Relativity - Prove that E=pc

Exercise v: Classical Mechanics - Equations of motion of a pendulum

Exercise V (Solution): Classical Mechanics - Equations of motion of a pendulum

Detecting Floods with Artificial Intelligence | International Conference of Undergraduate Research

(Levi-cevita symbol) Proving that the divergence of a curl and the curl of a gradient are zero

Particle in an infinite square well (part 2)

The Wavelet Transform for Beginners

Finding the volume of a cube using integration techniques

Modular Arithmetic Around a Circle in Python

The quantum harmonic oscillator: Solving the differential equation for the ground state

Green's Theorem: Proof - Part 1