Lectures related to Finite Element Modeling

Covers the Stochastic Schrödinger equation, Lindblad equation, Monte-Carlo w.f. algorithm, homodyning, and quantum state diffusion.

Delves into second quantification in quantum mechanics and its applications in particle physics.

Explores Newton's Experimentum Crucis, the challenges of experimental replication, and the gestural knowledge in early Victorian England.

Explains the representation for evolution in quantum mechanics and the application of path integrals.

Covers the path integral formulation of Quantum Mechanics, emphasizing its advantages and connection with statistical mechanics.

Covers the assessment criteria for the final project in ME 201, emphasizing experimental setup and result interpretation.

Covers the concepts of expectation and variance in statistics, including their calculations and significance.

Explores type 2 integrals and their convergence study with illustrative examples.