An Euler system for the symmetric square of a modular form
An Euler system for the symmetric square of a modular form
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Chris Skinner, Princeton University
Meeting ID: 920 2195 5230
Passcode: The three-digit integer that is the cube of the sum of its digits.
I will explain a new construction of an Euler system for the symmetric square of an eigenform and its connection with L-values. The construction makes use of some simple Eisenstein cohomology classes for Sp(4) or, equivalently, SO(3,2). This is an example of a larger class of similarly constructed Euler systems.
This is a report on joint work with Marco Sangiovanni Vincentelli.