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Topological string theory
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help| In theoretical physics, topological string theory is a simplified version of string theory. The operators in topological string theory represent the algebra of operators in the full string theory that preserve a certain amount of supersymmetry. Topological string theory may be obtained by a topological twist of the worldsheet description of ordinary string theory: the operators are given different... Read enhanced Wikipedia article |
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Topological string theory
In theoretical physics, topological string theory is a simplified version of string theory. The operators in topological string theory represent the algebra of operators in the full string theory that preserve a certain amount of supersymmetry. -
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String field theory
It has also had applications to topological string theory , non-commutative geometry , and strings in low dimensions . -
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Inventions in the modern Islamic world
Topological string theory and microscopic origin of black hole entropy: Topological string theory was established by Iranian physicist Cumrun Vafa. -
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Topological quantum field theory
Topological string theory -
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Gromov-Witten invariant
The situation improves in the variation known as closed A model topological string theory. -
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Gromov–Witten invariant
The situation improves in the variation known as closed A model topological string theory. -
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Robbert Dijkgraaf
He is most well-known for his work on topological string theory and matrix models, and has given name to the Dijkgraaf-Witten invariants and the Witten-Dijkgraaf-Verlinde-Verlinde formula. -
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Maxim Kontsevich
In topological field theory, he introduced the moduli space of stable maps, which may be considered a mathematically rigorous formulation of the Feynman integral for topological string theory. -
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Nigel Hitchin
These have found wide applications as the geometries of flux compactifications in string theory and also in topological string theory. -
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Rajesh Gopakumar
His primary area of research is Topological string theory, where he is known for his work with Cumrun Vafa on Gopakumar-Vafa duality and Gopakumar-Vafa invariants.
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Topological string theory