Optimization over the Hypercube via Sums of Nonnegative Circuit Polynomials

Channel:
United States Simons Institute for the Theory of Computing
Subscribers:
68,700
Published on ● Video Link: https://www.youtube.com/watch?v=A_egiXfxQWY


Duration: 38:33
483 views
3

Mareike Dressler (UC San Diego)
https://simons.berkeley.edu/talks/optimization-over-hypercube-sums-nonnegative-circuit-polynomials
Hyperbolic Polynomials and Hyperbolic Programming



Other Videos By Simons Institute for the Theory of Computing


2019-05-03Linear Preservers of Stable and Lorentzian Polynomials and Deformations of Hyperbolicity Cones
2019-05-03Kippenhahn's Theorem in Higher Dimensions
2019-05-03Exponential Lower Bounds on Spectrahedral Representations of Hyperbolicity Cones
2019-05-03Constrained Subset Selection Problems under Diversity Measures
2019-05-02Your Dreams May Come True with MTP2
2019-05-02Formulas for Riesz Kernels
2019-05-02Positively Hyperbolic Varieties
2019-05-02Max Cut with Linear Programs: Sherali-Adams Strikes Back
2019-05-02Ehrhart Polynomials of Dilated Polytopes
2019-05-01An Interior-Point Method for Convex Optimization over Non-symmetric Cones
2019-05-01Optimization over the Hypercube via Sums of Nonnegative Circuit Polynomials
2019-05-01Combinatorial Characterizations in Semidefinite Programming Duality: ...
2019-05-01Completely Log-Concave Polynomials
2019-05-01Discrete Optimization using Log-Concave Polynomials
2019-04-30Volumes of Sublevel Sets of Homogeneous Polynomials
2019-04-30Tight Semidefinite Programming Relaxations for Polynomial Optimization
2019-04-30First-Order Methods and Hyperbolic Programming
2019-04-30Primal-Dual Algorithms for Hyperbolic Programming Problems
2019-04-30Certificates of Polynomial Non-Negativity via Hyperbolic Optimization
2019-04-13Privacy Challenges in Machine Learning
2019-04-13Forensics and Zero Knowledge


Tags:
Simons Institute
Theory of Computing
Theory of Computation
Theoretical Computer Science
Computer Science
UC Berkeley
Hyperbolic Polynomials and Hyperbolic Programming
Mareike Dressler