Pages that link to "Item:Q1942272"

The following pages link to The tracial moment problem and trace-optimization of polynomials (Q1942272):

Displaying 22 items.

• Algorithmic aspects of sums of Hermitian squares of noncommutative polynomials (Q354616) (← links)
• Bounds on entanglement dimensions and quantum graph parameters via noncommutative polynomial optimization (Q1650765) (← links)
• The singular bivariate quartic tracial moment problem (Q1752976) (← links)
• Real zero polynomials and A. Horn's problem (Q1754431) (← links)
• Optimal bounds on the positivity of a matrix from a few moments (Q1986569) (← links)
• The tracial moment problem on quadratic varieties (Q1998623) (← links)
• Optimization over trace polynomials (Q2068367) (← links)
• Sparse noncommutative polynomial optimization (Q2144551) (← links)
• Exploiting term sparsity in noncommutative polynomial optimization (Q2231045) (← links)
• Lower bounds on matrix factorization ranks via noncommutative polynomial optimization (Q2329041) (← links)
• Minimizing trigonometric matrix polynomials over semi-algebraic sets (Q2342782) (← links)
• Sums of Hermitian squares decomposition of non-commutative polynomials in non-symmetric variables using NCSOStools (Q2418156) (← links)
• The strong truncated Hamburger moment problem with and without gaps (Q2674890) (← links)
• Optimization of Polynomials in Non-Commuting Variables (Q2803374) (← links)
• The truncated tracial moment problem (Q2919619) (← links)
• Quantum Bilinear Optimization (Q3187180) (← links)
• Tracial moment problems on hypercubes (Q3383840) (← links)
• Noncommutative Christoffel-Darboux kernels (Q5047921) (← links)
• Constrained trace-optimization of polynomials in freely noncommuting variables (Q5964245) (← links)
• Semi-definite programming and quantum information (Q6561827) (← links)
• Further techniques on a polynomial positivity question of Collins, Dykema, and Torres-Ayala (Q6585985) (← links)
• State polynomials: positivity, optimization and nonlinear Bell inequalities (Q6608047) (← links)