The Weyl bound for triple product L-functions by Valentin Blomer |
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We show how methods of analytic number theory can be
used to obtain strong bounds for L-functions. The first instance of the Weyl bound for the Riemann zeta function of degree 1 dates back about 100 years. In this talk we discuss new analytic ideas and methods from joint work with S. Jana and P. Nelson that go into the Weyl bound for triple product L-functions of degree 8. |