Springer representations and other geometric representations Part 1

The central object in geometric representation theory is a representation constructed from a variety, generally through a construction (like cohomology) that turns geometry into a vector space.  In the first talk, we describe the seminal example of Springer representations, including their geometry and combinatorics.  In the second, we move to other examples.  Throughout both talks we highlight themes and tools that recur across different geometric representations, as well as open questions (big and small).

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