Presented By: Department of Mathematics
Geometry & Physics
Zeta functions of alternate mirror Calabi-Yau pencils
Exploiting intuition from mirror symmetry, we prove that if two Calabi-Yau invertible pencils in projective space have the same dual weights, then they share a common polynomial factor in their zeta functions related to a hypergeometric Picard-Fuchs differential equation. The polynomial factor is defined over the rational numbers and has degree equal to the order of the Picard-Fuchs equation. This talk describes joint work with Charles Doran, Tyler Kelly, Adriana Salerno, Steven Sperber, and John Voight. Speaker(s): Ursula Whitcher (Math Review)
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