Abstract: Among Siegel modular forms of degree 2, the so-called paramodular forms have emerged as the most important and best understood. For example, the "paramodular conjecture" of Brumer and Kramer, a degree-2 version of Shimura-Taniyama-Weil, predicts a correspondence between abelian surfaces and paramodular forms. In this talk we will present some new results on paramodular forms, in particular the strong multiplicity one theorem.
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