Workshop III: Mathematical Foundations and Algorithms for Tensor Computations

Part of the Long Program Tensor Methods and Emerging Applications to the Physical and Data Sciences

May 3 - 6, 2021

Poster Session

WELCOME TO THE VIRTUAL POSTER SESSION FOR WORKSHOP III: MATHEMATICL FOUNDATIONS AND ALGORITHMS FOR TENSOR COMPUTATIONS (TMWS3)

Registered participants will receive an email to participate in the online poster session – to be held between May 3-6, 2021 – to view and comment on the virtual posters. Presenters will be available during that week to respond to questions and comments – contact information can be found on the posters. After May 6, all virtual posters will remain publicly available as an archive.

Poster #1: “Sensitivity of block term decompositions” by Nick Dewaele (KU Leuven) [Slide]

Poster #2: “Low-rank Tensor Estimation via Riemannian Gauss-Newton: Statistical Optimality and Second-Order Convergence” by Yuetian Luo (Univ. Wisconsin) [Slides]

Poster #3: “Fast Tensor Disentangling Algorithm” by Kevin Slagle (Caltech)

Poster #4: “Higher-order Nonnegative CANDECOMP/PARAFAC Tensor Decomposition Using Proximal Algorithm” by Deqing Wang (Dalian University of Technology)

Poster #5: “Hermitian Tensor Decompositions” by Zi Yang (UC San Diego) [Slides] [email questions to: ziy109ATucsdDOTedu]