Description :
Theory of random geometry had a great impact on fundamental research. It provided a non-perturbative formulation of string theory and quantum gravity. The theory naturally combines randomness of quantum physics and geometrical nature of gravity. In recent years,
the analytical and numerical methods of the theory have found application in many areas ranging far beyond fundamental research, for example, in biology, where they are used in description of bio-membranes, or ecological or biochemical random graphs. The methods are also applicable in sociology, telecommunication, linguistics etc., - everywhere where problems can be formulated in terms of abstract random graphs of networks.
The researchers of the COPIRA group have already developed many original analytical methods for studying problems related to random geometry as for instance field theoretical methods (matrix models) and numerical methods, like for example Monte-Carlo algorithms,
to generate random graphs.
Number of visits :
- 1st yr - 2 visits (Paris,NBI),
- 2nd yr - 3 visits (Utrecht,Edinbourgh),
- 3rd yr - 1 visit (Bielefeld) , (3-4 days each visit)
Partners involved :
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Niels Bohr Institute, Copenhagen, Denmark,
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Spinoza Institute, Utrecht, The Netherlands,
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LPT, Universite Paris-Sud, Orsay, France,
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Heriot-Watt University, Edinburgh, Scottland,
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University of Bielefeld, Germany.