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Physics Bookshelf - Quantum Mechanics - http://www.upscale.utoronto.ca/GeneralInterest/QM.html
A collection of articles explaining basic concepts in quantum mechanics. |
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Quantum Physics Primer - http://theory.uwinnipeg.ca/physics/quant/node1.html
Describes some basic concepts of quantum physics. |
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Quantum Physics - http://www.hpwt.de/Quantene.htm
A qualitative description of the key aspects, including Heisenburg's Uncertainty Principle, wave-particle duality and related theories. |
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An introduction to Quantized Lie Groups and Algebras - http://arxiv.org/abs/hep-th/9111043
We give a selfcontained introduction to the theory of quantum groups according to Drinfeld highlighting the formal aspects as well as the applications to the Yang-Baxter equation and representation theory. Introductions to Hopf algebras, Poisson structures and deformation quantization are also provided. |
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Quantum Cat Analytics - http://www.qcatanalytics.com/
Various aspects of theoretical nanotechnology, quantum transport, spin manipulation and strongly driven quantum systems. |
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Student Understanding of Quantum Mechanics - http://www.physics.umd.edu/rgroups/ripe/perg/qm/
A set of lectures and reports outlining methods of teaching introductory quantum mechanics to a wide range of students. |
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Virtual Journal Of Quantum Information - http://www.vjquantuminfo.org
This monthly virtual journal contains articles that have appeared in one of the participating source journals and that fall within a number of contemporary topical areas in quantum information. |
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Quantum Physics I from MIT - http://ocw.mit.edu/OcwWeb/Physics/8-04Spring-2006/CourseHome/index.htm
This course covers the experimental basis of quantum physics, introduces wave mechanics and Schrödinger's equation. |
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Path Integral Approach to Quantum Mechanics - http://www.jupiterscientific.org/science/baeparts/qm2345.html
An intuitive description of Feynman's version of quantum mechanics written in poetic language. |
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Path Integral Methods and Applications - http://arxiv.org/abs/quant-ph/0004090
These lectures are intended as an introduction to the technique of path integrals and their applications in physics. The audience is mainly first-year graduate students, and it is assumed that the reader has a good foundation in quantum mechanics. |