Lectures related to Heisenberg's Uncertainty Principle: Kinetic Energy in a Box

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

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

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

Focuses on numerical modelling of atmospheric processes to predict weather and climate phenomena, covering key concepts and methods.

Covers explicit stabilized methods for stiff stochastic differential equations, analyzing their properties and applications.

Covers numerical differentiation, forward differences, Taylor's expansion, Big O notation, and error minimization.

Explores numerical methods in biomechanics for hip implants and emphasizes understanding conditions for improved designs and patient outcomes.

Covers open methods, Newton-Raphson, and secant method for iterative solutions in numerical methods.

Covers the numerical approach to derivative calculation, focusing on formulas and methods such as fine differences.

Covers the implementation of numerical methods in MATLAB for solving chemical problems.

Explores numerical methods for solving ODE systems, stability regions, and absolute stability importance.

Explains Lagrange interpolation for numerical integration and introduces Simpson's rules.

Covers Euler and Crank-Nicolson methods for solving differential equations.

Covers Ordinary Differential Equations, first-order solutions, and numerical methods for IVP and BVP.

Covers the derivation of multi-group diffusion equations and the numerical methods for solving the neutron diffusion equation.

Explores unconfined flow in computational geomechanics, emphasizing weak form derivation and relative permeability.

Covers the stability analysis of ODEs using numerical methods and discusses stability conditions.