|Computer Science/Discrete Mathematics Seminar II|
|Topic:||Exact tensor completion via sum of squares|
|Affiliation:||Member, School of Mathematics|
|Date:||Tuesday, November 8|
|Time/Room:||10:30am - 12:30pm/S-101|
In the matrix completion problem, we have a matrix $M$ where we are only given a small number of its entries and our goal is to fill in the rest of the entries. While this problem is impossible to solve for general matrices, it can be solved if $M$ has additional structure, such as being low rank. In this talk, I will describe how the matrix completion problem can be solved by nuclear norm minimization and how this can be generalized to tensor completion via the sum of squares hierarchy.