Quantum Topology
From Handwiki Short description: Study of quantum mechanics through low-dimensional topology
Quantum topology is a branch of mathematics that connects quantum mechanics with low-dimensional topology.
Dirac notation provides a viewpoint of quantum mechanics which becomes amplified into a framework that can embrace the amplitudes associated with topological spaces and the related embedding of one space within another such as knots and links in three-dimensional space. This bra–ket notation of kets and bras can be generalised, becoming maps of vector spaces associated with topological spaces that allow tensor products.[1]
Topological entanglement involving linking and braiding can be intuitively related to quantum entanglement.[1]
See also
- Topological quantum field theory
- Reshetikhin–Turaev invariant
References
- ↑ 1.0 1.1 Kauffman, Louis H.; Baadhio, Randy A. (1993). Quantum Topology. River Edge, NJ: World Scientific. ISBN 981-02-1544-4.
External links
- Quantum Topology, a journal published by EMS Publishing House
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Categories: [Quantum mechanics] [Topology]
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☰ Source: https://handwiki.org/wiki/Physics:Quantum_topology | License: CC BY-SA 3.0
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