Student Algebraic Geometry

Date:  Monday, March 18, 2013
Location:  4088 East Hall (3:00 PM to 4:00 PM)

Title:  Introduction to Boij-Soderberg Theory

Abstract:   Every graded module has a corresponding Betti table: an invariant describing the structure of its minimal free resolution. We can think of these tables as lying in an infinite-dimensional rational vector space. A natural question that arises is which elements of this vector space are realized as Betti tables of modules? Bioj-Soderberg Theory attempts to answer this question (among others).


Speaker:  Brooke Ullery
Institution:  UM

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