Lectures related to Queueing Theory: M/G/1 Queue

Covers the M/G/1 queue model in queueing theory, analyzing its behavior and performance metrics.

Covers stochastic processes in continuous time, including probability functions and stock processes.

Explores examples of absorbing chains in discrete-time Markov chains, focusing on transition probabilities.

Covers the measurement of observable eigenvalues and the importance of complete orthonormal sets.

Introduces the basics of quantum mechanics, covering wave functions, operators, and the uncertainty principle.

Explores effective field theory for testing weak interactions and parity violation through forward-backward asymmetry.

Explores symmetries in quantum field theory, focusing on transformation rules and Casimir operators.

Explores Goldstone bosons and the Higgs mechanism, revealing how spontaneous symmetry breaking generates mass for gauge bosons.

Covers the canonical ensemble and harmonic oscillators in statistical mechanics.

Explores the concept of separation of variables in quantum mechanics and its application in solving differential equations.

Covers the fundamental concepts of quantum mechanics, focusing on Hilbert spaces and operators.

Explores the concept of stationarity in continuous-time stochastic processes and its implications.

Covers quantum eigenfunctions and the importance of A and B commuting for the same set of eigenfunctions.

Covers examples of absorbing Markov chains in discrete time.

Explores quantum backaction, noise mitigation strategies, and the analysis of quantum fluctuations.

Explores quantum field theory, focusing on fermions and Grassmann numbers in the path integral formalism.

Covers the introduction to Quantum Chaos, classical chaos, sensitivity to initial conditions, ergodicity, and Lyapunov exponents.

Explores quantum optics of resonators, covering cavity Hamiltonian, quantum Langevin equations, Purcell effect, and cavity QED.

Covers continuous-time Markov chains, focusing on reversible chains and their properties.