Quantum Mechanics Lecture 6 (February 18, 2008)
Quantum Theory, science, physics, relativity, electromagnetism, cosmology, black hole, mechanics, modern, classical, particle theory of light, Heisenberg Uncertainty Principle, Schroedinger Equation, mathematics
Quantum Mechanics Lecture 5 (February 11, 2008)
Quantum Theory, science, physics, relativity, electromagnetism, cosmology, black hole, mechanics, modern, classical, particle theory of light, Heisenberg Uncertainty Principle, Schroedinger Equation, mathematics
Quantum Mechanics Lecture 4 (February 4, 2008)
Quantum Theory, science, physics, relativity, electromagnetism, cosmology, black hole, mechanics, modern, classical, particle theory of light, Heisenberg Uncertainty Principle, Schroedinger Equation, mathematics
Quantum Mechanics Lecture 3 (January 28, 2008)
Quantum Theory, science, physics, relativity, electromagnetism, cosmology, black hole, mechanics, modern, classical, particle theory of light, Heisenberg Uncertainty Principle, Schroedinger Equation, mathematics
Quantum Mechanics Lecture 2 (January 21, 2008)
Quantum Theory, science, physics, relativity, electromagnetism, cosmology, black hole, mechanics, modern, classical, particle theory of light, Heisenberg Uncertainty Principle, Schroedinger Equation, mathematics
Quantum Mechanics Lecture 1 (January 14, 2008)
Quantum Theory, science, physics, relativity, electromagnetism, cosmology, black hole, mechanics, modern, classical, particle theory of light, Heisenberg Uncertainty Principle, Schroedinger Equation, mathematics
Quantum field theory
This is a module framework. It can be viewed online or downloaded as a zip file. Last taught in Spring Semester 2006 A compilation of fourteen lectures in PDF format on the subject of quantum field theory. This module is suitable for 3rd or 4th year undergraduate and postgraduate level learners. Suitable for year 3/4 undergraduate and postgraduate study. Dr Kirill Krasnov, School of Mathematical Sciences Dr Kirill Krasnov is a Lecturer at the University of Nottingham. After studying physics in K
Quantum Mechanics for the Uninitiated (i.e., for those who are still sane...)
A presentation on the nature of science and how it relates to quantum mechanics. Level is for high school to beginning college. Takes the viewer through the quirks and seeming paradoxes of quantum mechanics, including the double slit experiment and Schrodinger's Cat.
Applets for quantum mechanics
This set of applets features illustrations of quantum mechanics through interactive animations in the following domains : Young interference fringes - wavepacket propagation - linear superposition of eigenstates (including coherent states of the harmonic oscillator) - nuclear magnetic resonance.
10.675J Computational Quantum Mechanics of Molecular and Extended Systems (MIT)
The theoretical frameworks of Hartree-Fock theory and density functional theory are presented in this course as approximate methods to solve the many-electron problem. A variety of ways to incorporate electron correlation are discussed. The application of these techniques to calculate the reactivity and spectroscopic properties of chemical systems, in addition to the thermodynamics and kinetics of chemical processes, is emphasized. This course also focuses on cutting edge methods to sample compl
18.435J Quantum Computation (MIT)
This course provides an introduction to the theory and practice of quantum computation. Topics covered include: physics of information processing, quantum logic, quantum algorithms including Shor's factoring algorithm and Grover's search algorithm, quantum error correction, quantum communication, and cryptography.
Explaining quantum computing
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Enhancing Physics Knowledge for Teaching – Quantum Physics
In this session we will look at the ideas present in quantum physics.
Quantum Mechanics I
A set of resources (lecture notes, exercises and figures) linked to a second year course in quantum mechanics. Both processed files (html/xhtml/pdf) and the raw inputs are provided, together with scripts to convert the material. Part of the Skills for Scientists project.
Quantum field theory
This is a module framework. It can be viewed online or downloaded as a zip file. Last taught in Spring Semester 2006 A compilation of fourteen lectures in PDF format on the subject of quantum field theory. This module is suitable for 3rd or 4th year undergraduate and postgraduate level learners. Suitable for year 3/4 undergraduate and postgraduate study. Dr Kirill Krasnov, School of Mathematical Sciences Dr Kirill Krasnov is a Lecturer at the University of Nottingham. After studying physics in K
Quantum field theory
This is a module framework. It can be viewed online or downloaded as a zip file. Last taught in Spring Semester 2006 A compilation of fourteen lectures in PDF format on the subject of quantum field theory. This module is suitable for 3rd or 4th year undergraduate and postgraduate level learners. Suitable for year 3/4 undergraduate and postgraduate study. Dr Kirill Krasnov, School of Mathematical Sciences Dr Kirill Krasnov is a Lecturer at the University of Nottingham. After studying physics in K
Introductory Quantum Chemsitry
A series of eight lectures on fundamental quantum chemistry. Topics covered include, the photoelectric effect, the de Broglie relationship, Heisenberg's uncertainty principle, Schrodingers equation, particle in a box, particle on a ring, particle on a sphere, hydrogenic atoms, the rigid rotor.
8.323 Relativistic Quantum Field Theory I (MIT)
In 8.323, Relativistic Quantum Field Theory I, concepts and basic techniques are developed through applications in elementary particle physics, and condensed matter physics. Topics include: Classical field theory, symmetries, and Noether's theorem. Quantization of scalar fields and spin 1/2 fields. Interacting fields and Feynman diagrams.
Quantum well illustrated in brick CORE-Materials posted a photo: Photo of a brick wall, illustrating the quantum well concept. Courtesy of Prof. Peter J. Goodhew, The University of Liverpool.
Quantum dots illustrated in brick CORE-Materials posted a photo: Photo of a brick wall, illustrating quantum dots in a quantum well. Courtesy of Prof. Peter J. Goodhew, The University of Liverpool.
