Lectures related to Unitarity (physics)

Schrödinger Equation: Properties and Time Evolution

Covers the properties of the Schrödinger equation and its time evolution.

Covers the Cincent Model of Deutsch for Quantum Computation, focusing on input representation, Hilbert space, and unitary evolution.

Quantum Scattering: Eigenstates and Amplitudes

Explores quantum scattering, emphasizing eigenstates and amplitudes in the process.

Evolution of Density Matrices

Covers the evolution of density matrices in quantum optics, focusing on quantum channels and amplitude damping.

Quantum Optics: Atom-Field Interaction

Covers the full quantum theory of atom-field interaction and the synthesis of arbitrary quantum states using unitary evolution operators.

Quantum Principles

Covers the fundamental principles of quantum computing and unitary evolution in quantum systems.

Evolution of Density Matrices

Explores the evolution of density matrices in quantum optics, emphasizing super-operators and completely positive maps.

Quantum Information: Principles and Applications

Explores quantum information principles, including Larmor precession and quantum states evolution in magnetic fields.

Quantum Transport: Scattering Matrix Approach

Explores quantum transport using the scattering matrix approach to analyze conductance and resistance in electron movement.

Conformal Field Theories in AdS: Energy Spectra and Unitarity

Explores energy spectra in AdS, unitarity constraints, and the AdS-CFT correspondence.

Quantum Mechanics: Schrödinger Equation

Covers the Schrödinger equation, observables, wave packet spreading, and conservation of probability in quantum mechanics.

Constructing Correlators with Path Integrals

Explores constructing correlators using path integrals in quantum mechanics, focusing on the Euclidean and Minkowski spaces and the significance of imaginary time evolution.

Conformal Transformations and Stress Tensor

Explores conformal transformations, stress tensor, and correlation functions in conformal field theory.

Scattering in Quantum Mechanics

Discusses the scattering problem, differential cross-section, total cross-section, and Moller operators in quantum mechanics.

Computational Quantum Physics: Path-Integral Monte Carlo

Explores Path-Integral Monte Carlo methods for discrete quantum models and ground state properties.

Quantum Mechanics: Path Integral Representation

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