Pages that link to "Item:Q2928409"
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The following pages link to Simplified copositive and Lagrangian relaxations for linearly constrained quadratic optimization problems in continuous and binary variables (Q2928409):
Displaying 13 items.
- A Lagrangian-DNN relaxation: a fast method for computing tight lower bounds for a class of quadratic optimization problems (Q263189) (← links)
- Extension of completely positive cone relaxation to moment cone relaxation for polynomial optimization (Q283932) (← links)
- Unifying semidefinite and set-copositive relaxations of binary problems and randomization techniques (Q493691) (← links)
- A robust Lagrangian-DNN method for a class of quadratic optimization problems (Q523570) (← links)
- A fresh CP look at mixed-binary QPs: new formulations and relaxations (Q1683686) (← links)
- Binary quadratic optimization problems that are difficult to solve by conic relaxations (Q1751225) (← links)
- Equivalences and differences in conic relaxations of combinatorial quadratic optimization problems (Q1756793) (← links)
- Simplified semidefinite and completely positive relaxations (Q1785437) (← links)
- Notoriously hard (mixed-)binary QPs: empirical evidence on new completely positive approaches (Q2010370) (← links)
- On the copositive representation of binary and continuous nonconvex quadratic programs (Q2391001) (← links)
- Conic approximation to quadratic optimization with linear complementarity constraints (Q2397094) (← links)
- A Newton-bracketing method for a simple conic optimization problem (Q4999334) (← links)
- Copositive Relaxation Beats Lagrangian Dual Bounds in Quadratically and Linearly Constrained Quadratic Optimization Problems (Q5501200) (← links)