Media Summary: Miguel Navascués Cobo, Universitat Autònoma de Barcelona Semidefinite Recorded 19 May 2025. Venkat Chandrasekaran of the California Institute of Technology presents "Any- By Antonio Acín (ICFO Barcelona) Abstract: We discuss questions in quantum physics that can be cast as

Noncommutative Polynomial Optimization Under Dimension - Detailed Analysis & Overview

Miguel Navascués Cobo, Universitat Autònoma de Barcelona Semidefinite Recorded 19 May 2025. Venkat Chandrasekaran of the California Institute of Technology presents "Any- By Antonio Acín (ICFO Barcelona) Abstract: We discuss questions in quantum physics that can be cast as Georgina Hall, Princeton University Hierarchies, Extended Formulations ... Members' Seminar Topic: Efficient non-convex Computer Science/Discrete Mathematics Seminar I Topic: Towards a theory of

Speaker Timo de Wolff Tutte Colloquium 2022. Peter Bürgisser, Cole Franks, Ankit Garg, Rafael Oliveira, Michael Walter, Avi Wigderson. Amir Ali Ahmadi, Princeton University Hierarchies, Extended ... Recorded 02 December 2022. Jamie Haddock of Harvey Mudd College presents "Hierarchical and neural nonnegative tensor ... And now we can write the CRM if you have how much homogeneous

Photo Gallery

Noncommutative Polynomial Optimization under Dimension Constraints
Venkat Chandrasekaran - Any-dimensional polynomial optimization - IPAM at UCLA
Non-commutative polynomial optimisation problems in quantum information theory
Nonnegative Polynomials, Nonconvex Polynomial Optimization, and Applications to Learning
Noncommutative constraint satisfaction problems
Efficient non-convex polynomial optimization and the sum-of-squares hierarchy - David Steurer
Towards a theory of non-commutative optimization...… -Rafael Oliveira
17June2022 Tutte An introduction to Nonnegativity and Polynomial Optimization
Optimization over the Hypercube via Sums of Nonnegative Circuit Polynomials
Towards a theory of non commutative optimization: geodesic 1st and 2nd order methods for moment maps
LP, SOCP, and Optimization-Free Approaches to Polynomial Optimization
Jamie Haddock - Hierarchical and neural nonnegative tensor factorizations - IPAM at UCLA
View Detailed Profile
Noncommutative Polynomial Optimization under Dimension Constraints

Noncommutative Polynomial Optimization under Dimension Constraints

Miguel Navascués Cobo, Universitat Autònoma de Barcelona Semidefinite

Venkat Chandrasekaran - Any-dimensional polynomial optimization - IPAM at UCLA

Venkat Chandrasekaran - Any-dimensional polynomial optimization - IPAM at UCLA

Recorded 19 May 2025. Venkat Chandrasekaran of the California Institute of Technology presents "Any-

Non-commutative polynomial optimisation problems in quantum information theory

Non-commutative polynomial optimisation problems in quantum information theory

By Antonio Acín (ICFO Barcelona) Abstract: We discuss questions in quantum physics that can be cast as

Nonnegative Polynomials, Nonconvex Polynomial Optimization, and Applications to Learning

Nonnegative Polynomials, Nonconvex Polynomial Optimization, and Applications to Learning

Georgina Hall, Princeton University https://simons.berkeley.edu/talks/georgina-hall-11-9-17 Hierarchies, Extended Formulations ...

Noncommutative constraint satisfaction problems

Noncommutative constraint satisfaction problems

So it is not surprising that

Efficient non-convex polynomial optimization and the sum-of-squares hierarchy - David Steurer

Efficient non-convex polynomial optimization and the sum-of-squares hierarchy - David Steurer

Members' Seminar Topic: Efficient non-convex

Towards a theory of non-commutative optimization...… -Rafael Oliveira

Towards a theory of non-commutative optimization...… -Rafael Oliveira

Computer Science/Discrete Mathematics Seminar I Topic: Towards a theory of

17June2022 Tutte An introduction to Nonnegativity and Polynomial Optimization

17June2022 Tutte An introduction to Nonnegativity and Polynomial Optimization

Speaker Timo de Wolff Tutte Colloquium 2022.

Optimization over the Hypercube via Sums of Nonnegative Circuit Polynomials

Optimization over the Hypercube via Sums of Nonnegative Circuit Polynomials

Mareike Dressler (UC San Diego) ...

Towards a theory of non commutative optimization: geodesic 1st and 2nd order methods for moment maps

Towards a theory of non commutative optimization: geodesic 1st and 2nd order methods for moment maps

Peter Bürgisser, Cole Franks, Ankit Garg, Rafael Oliveira, Michael Walter, Avi Wigderson.

LP, SOCP, and Optimization-Free Approaches to Polynomial Optimization

LP, SOCP, and Optimization-Free Approaches to Polynomial Optimization

Amir Ali Ahmadi, Princeton University https://simons.berkeley.edu/talks/amir-ali-ahmadi-11-7-17 Hierarchies, Extended ...

Jamie Haddock - Hierarchical and neural nonnegative tensor factorizations - IPAM at UCLA

Jamie Haddock - Hierarchical and neural nonnegative tensor factorizations - IPAM at UCLA

Recorded 02 December 2022. Jamie Haddock of Harvey Mudd College presents "Hierarchical and neural nonnegative tensor ...

Non-commutative computations: lower bounds and polynomial identity testing by Guillaume Malod

Non-commutative computations: lower bounds and polynomial identity testing by Guillaume Malod

And now we can write the CRM if you have how much homogeneous