Non-commutative Optimization - Where Algebra, Analysis and Computational Complexity Meet

Author:

Wigderson Avi1

Affiliation:

1. Institute for Advanced Study, School of Mathematics, Princeton, NJ, USA

Publisher

ACM

Reference54 articles.

1. J. F. Adams . 1962. Vector fields on spheres. Ann. of Math. (2) 75 ( 1962 ), 603--632. https://doi.org/10.2307/1970213 J. F. Adams. 1962. Vector fields on spheres. Ann. of Math. (2) 75 (1962), 603--632. https://doi.org/10.2307/1970213

2. On Matrices Whose Real Linear Combinations are Nonsingular;Adams J. F.;Proc. Amer. Math. Soc.,1965

3. B. Adsul , S. Nayak , and K.V. Subrahmanyam . 2010 . A geometric approach to the Kronecker problem II: Invariants of matrices for simultaneous left-right actions. Manuscript, available in http://www.cmi.ac.in/kv/ANS10.pdf 18 (2010). B. Adsul, S. Nayak, and K.V. Subrahmanyam. 2010. A geometric approach to the Kronecker problem II: Invariants of matrices for simultaneous left-right actions. Manuscript, available in http://www.cmi.ac.in/kv/ANS10.pdf 18 (2010).

4. Z. Allen-Zhu , A. Garg , Y. Li , R. Oliveira , and A. Wigderson . 2018. Operator scaling via geodesically convex optimization, invariant theory and polynomial identity testing . In Proceedings of the 50th Annual ACM SIGACT Symposium on Theory of Computing. 172--181 . Z. Allen-Zhu, A. Garg, Y. Li, R. Oliveira, and A. Wigderson. 2018. Operator scaling via geodesically convex optimization, invariant theory and polynomial identity testing. In Proceedings of the 50th Annual ACM SIGACT Symposium on Theory of Computing. 172--181.

5. Invariant Theory and Scaling Algorithms for Maximum Likelihood Estimation

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