Pages that link to "Item:Q2866209"
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The following pages link to Symmetric tensor approximation hierarchies for the completely positive cone (Q2866209):
Displaying 15 items.
- Completely positive reformulations of polynomial optimization problems with linear constraints (Q1679621) (← links)
- Completely positive and completely positive semidefinite tensor relaxations for polynomial optimization (Q1704915) (← links)
- Copositivity and complete positivity. Abstracts from the workshop held October 29 -- Novermber 4, 2017 (Q1731962) (← links)
- Approximation hierarchies for the cone of flow matrices (Q1742241) (← links)
- A semidefinite programming approach for the projection onto the cone of negative semidefinite symmetric tensors with applications to solid mechanics (Q2089080) (← links)
- A hierarchy of semidefinite relaxations for completely positive tensor optimization problems (Q2274887) (← links)
- On an extension of Pólya's Positivstellensatz (Q2342945) (← links)
- Completely positive reformulations for polynomial optimization (Q2349130) (← links)
- Approximating the cone of copositive kernels to estimate the stability number of infinite graphs (Q2413190) (← links)
- New approximations for the cone of copositive matrices and its dual (Q2452380) (← links)
- Completely positive tensors: properties, easily checkable subclasses, and tractable relaxations (Q2834695) (← links)
- Lower bounds for maximal cp-ranks of completely positive matrices and tensors (Q5124683) (← links)
- Semidefinite Approaches for MIQCP: Convex Relaxations and Practical Methods (Q5351613) (← links)
- Conic optimization: a survey with special focus on copositive optimization and binary quadratic problems (Q6114924) (← links)
- Approximation hierarchies for copositive cone over symmetric cone and their comparison (Q6122328) (← links)
