algebra:start

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Next meeting: Tuesday, November 13, **4:00 pm** (not 4:10pm) in room 116 (the room is reserved for us). Vishwas Bhargav will talk about Deterministic Factorization of Sparse Polynomials of Bounded Individual Degree.

- Allender, Gal, Mertz, 2014, Dual VP classes link
- Bürgisser, Ikenmeyer, Panova, 2016, No occurrence obstructions in geometric complexity theory link
- Kumar, 2018, On top fan-in vs formal degree for depth-3 arithmetic circuits link
- Efremenko, Garg, Oliveira, Wigderson, 2017, Barriers for Rank Methods in Arithmetic Complexity link
- Efremenko, Landsberg, Schenck, Weyman, 2016, The method of shifted partial derivatives cannot separate the permanent from the determinant link
- Oeding, 2016, Border ranks of monomials link
- Bläser, Ikenmeyer, Jindal, Lysikov, 2018, Generalized Matrix Completion and Algebraic Natural Proofs link

Introductions to the representation theory of the general linear group are for example given here:

- 2018-11-27: Nutan Limaye, Waring rank of monomials
- 2018-11-13: Vishwas Bhargava, Deterministic Factorization of Sparse Polynomials of Bounded Individual Degree
- 2018-10-23: Christian Ikenmeyer, Young flattenings
- 2018-10-09: Eric Allender, Dual VP classes
- 2018-10-02: Christian Ikenmeyer, No occurrence obstructions in geometric complexity theory
- 2018-09-25: Mrinal Kumar, Generalized matrix completion and algebraic natural proofs
- 2018-09-18: Rafael Oliveira, Barriers for Rank Methods in Arithmetic Complexity https://arxiv.org/abs/1710.09502.
- 2018-09-07: Mrinal Kumar, On top fan-in vs formal degree for depth-3 arithmetic circuits
- 2018-09-04: Christian Ikenmeyer, Introduction to the representation theory of the general linear group

This site also supports MathJax for LaTeX. For instance, type this

\(\det X = f(\vec x)\).

to get this: \(\det X = f(\vec x)\).

algebra/start.1544474765.txt.gz · Last modified: 2018/12/10 20:46 by Algebraic and Geometric Complexity