Abstract
Motivated by Segal's axiom of conformal field theory, we do a survey on geometrical random fields. We do a history of continuous ran-dom fields in order to arrive at a field theoretical analog of Klauder's quan-tization in Hamiltonian quantum mechanic by using infinite dimensional Airault-Malliavin Brownian motion.
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APA
Léandre, R. (2006). The geometry of brownian surfaces. Probability Surveys, 3(1), 37–88. https://doi.org/10.1214/154957806000000032
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