Seminar
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| Location: | SLMath: Baker Board Room |
Keywords and Mathematics Subject Classification (MSC)
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4pm: Raphael Steiner
Title: Converse Theorems of Hecke, Weil, and beyond
Abstract: We discuss the converse theorems of Hecke and Weil for modular forms as well as problems arising from "counterexamples" of non-arithmetic nature and how they may be avoided in such converse theorems
4:30pm: Amita Malik
Title: On the zeros of the derivatives of the completed Riemann zeta function
Abstract: Let \xi(s) denote the completed Riemann zeta function. It is known that the Riemann hypothesis for \xi(s) implies the Riemann hypothesis for \xi^{(m)}(s), where m is any positive integer. In this talk, we discuss some results on the distribution of imaginary parts of zeros of \xi^{(m)}(s). This is joint work with Arindam Roy.
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