In the framework of the quantization of Ka ̈hler manifolds carried out in [3], [4], [5] and [6], one can define a smooth function, called the function epsilon, which is the central object of the theory. The first explicit calculation of this function can be found in [10]. In this paper we calculate the function epsilon in the case of the complex tori and the Riemann surfaces.
The function epsilon for complex tori and Riemann surfaces
LOI, ANDREA
2000-01-01
Abstract
In the framework of the quantization of Ka ̈hler manifolds carried out in [3], [4], [5] and [6], one can define a smooth function, called the function epsilon, which is the central object of the theory. The first explicit calculation of this function can be found in [10]. In this paper we calculate the function epsilon in the case of the complex tori and the Riemann surfaces.
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