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ON THE DISTRIBUTION OF CLASS NUMBERS OF REAL QUADRATIC FUNCTION FIELDS OF CHOWLA TYPE

ON THE DISTRIBUTION OF CLASS NUMBERS OF REAL QUADRATIC FUNCTION FIELDS OF CHOWLA TYPE

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Let k = &#x1D53D;<sub>q</sub>(t) be a rational function field over the finite field &#x1D53D;<sub>q</sub>, where q is odd. In this paper we investigate the distribution of class numbers in the family of real quadratic function fields $k({\sqrt{D}})$ of Chowla type over k. The strategy of this paper is to compare the distribution of L(1, &#x03C7;<sub>D</sub>) to that of a random Euler product L(1, &#x1D54F;), which is a function field analogue of the one by Dahl and Lamzouri.

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