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SUMMARY:On the Bloch—Kato conjecture for genus 2 Siegel modular forms - 
 Sarah Zerbes
DTSTART:20191203T160000Z
DTEND:20191203T170000Z
UID:TALK130051@talks.cam.ac.uk
CONTACT:Jack Thorne
DESCRIPTION:I will outline a proof of new cases of the Bloch—Kato conjec
 ture for genus 2 Siegel modular forms in analytic rank 0. It is the conseq
 uence of an explicit reciprocity law for the GSp(4) Euler system\, which r
 elates the image of the Euler system under the syntomic regulator to the s
 pin p-adic L-function constructed in David’s talk. This is joint work wi
 th David and Chris Skinner. 
LOCATION:MR12
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