Lectures related to Quantum Fluctuations and Saddle-Point Approximation

Explores the wave-particle dualism in quantum mechanics and the quantification of energy levels in atoms.

Explores quantum physics, wave-particle duality, and optical phenomena like reflection and interference.

Covers the path integral representation in quantum mechanics and the dynamics of systems described by Lagrangian.

Covers the enhanced sensitivity of the LIGO gravitational wave detector using squeezed states of light.

Covers wave functions, De Broglie wavelength, and quantization in quantum mechanics.

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

Covers quantum measurement principles, wave function collapse, and the role of operators in quantum mechanics.

Covers the fundamentals of quantum mechanics, including observables and the uncertainty principle.

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

Covers the introduction of scattering amplitude, optical theorem, and unitary operators in quantum mechanics.

Explores the Jarzynski equation and the quantization of electrical circuits in quantum harmonic oscillators.

Covers the basics of quantum mechanics, focusing on solving the non relativistic Schrodinger equation.

Explores the path integral formalism in quantum mechanics and its application in quantum thermodynamics.

Explains quantum mechanics principles, focusing on harmonic oscillators and probability distributions.

Introduces quantum mechanics, covering S-matrix, scattering amplitudes, and optical theorem.

Covers the fundamentals of quantum mechanics and the behavior of particles at the quantum level.

Explores the quantization of energy levels, wave-particle duality, and uncertainty principle in advanced general chemistry.

Explores the Schrödinger equation in a 1D potential well and its implications for energy states and wave functions.

Introduces relativity into quantum mechanics and discusses the Dirac equation and 4x4 matrices.

Covers the concept of path integral in quantum physics, focusing on phase space path integral and real space path integral.