algebra:start

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algebra:start [2018/10/22 23:44] Algebraic and Geometric Complexity [Open problems] |
algebra:start [2018/12/10 20:48] Algebraic and Geometric Complexity [Papers] |
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- | Next meeting: Tuesday, October 23, **5:00 pm** (not 5:10pm) in room 116 (the room is reserved for us). Christian Ikenmeyer will explain the concept of Young flattenings, talk about the connections between the method of shifted partial derivatives and Young flattenings, and about what has been achieved with Young flattenings so far. | + | Next meeting: Tuesday, December 11, **4:00 pm** (not 4:10pm) in room 116 (the room is reserved for us). Amir Yehudayoff will talk about his research. |

===== Papers ===== | ===== Papers ===== | ||

+ | * Bhargava, Saraf, Volkovich, 2018, Deterministic Factorization of Sparse Polynomials with Bounded Individual Degree [[https://arxiv.org/abs/1808.06655|link]] | ||

* Allender, Gal, Mertz, 2014, Dual VP classes [[https://eccc.weizmann.ac.il/report/2014/122/|link]] | * Allender, Gal, Mertz, 2014, Dual VP classes [[https://eccc.weizmann.ac.il/report/2014/122/|link]] | ||

* Bürgisser, Ikenmeyer, Panova, 2016, No occurrence obstructions in geometric complexity theory [[https://arxiv.org/abs/1604.06431|link]] | * Bürgisser, Ikenmeyer, Panova, 2016, No occurrence obstructions in geometric complexity theory [[https://arxiv.org/abs/1604.06431|link]] | ||

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===== Past talks ===== | ===== Past talks ===== | ||

+ | * 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 | * 2018-10-09: Eric Allender, Dual VP classes | ||

* 2018-10-02: Christian Ikenmeyer, No occurrence obstructions in geometric complexity theory | * 2018-10-02: Christian Ikenmeyer, No occurrence obstructions in geometric complexity theory |

algebra/start.txt · Last modified: 2018/12/12 04:44 by Algebraic and Geometric Complexity