Pages that link to "Item:Q1024724"
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The following pages link to Knapsack feasibility as an absolute value equation solvable by successive linear programming (Q1024724):
Displaying 24 items.
- Continuous reformulations for zero-one programming problems (Q415420) (← links)
- Uniqueness of integer solution of linear equations (Q601980) (← links)
- A generalized Newton method for absolute value equations associated with second order cones (Q609239) (← links)
- Interval algorithm for absolute value equations (Q657417) (← links)
- A generalized Newton method for absolute value equations associated with circular cones (Q668650) (← links)
- Solving the linear multiple choice knapsack problem with two objectives: Profit and equity (Q839491) (← links)
- Exact penalty functions for nonlinear integer programming problems (Q983724) (← links)
- Unified smoothing functions for absolute value equation associated with second-order cone (Q1615857) (← links)
- The relaxed nonlinear PHSS-like iteration method for absolute value equations (Q1664206) (← links)
- Sufficient conditions for the unsolvability and solvability of the absolute value equation (Q1676495) (← links)
- On an exact penalty function method for nonlinear mixed discrete programming problems and its applications in search engine advertising problems (Q1732230) (← links)
- An exact penalty global optimization approach for mixed-integer programming problems (Q1940438) (← links)
- Tensor absolute value equations (Q1989899) (← links)
- A smoothing Newton method for absolute value equation associated with second-order cone (Q2012620) (← links)
- Modified HS conjugate gradient method for solving generalized absolute value equations (Q2067787) (← links)
- On the solvability and Picard-type method for absolute value matrix equations (Q2115066) (← links)
- On Picard-SHSS iteration method for absolute value equation (Q2131572) (← links)
- A three-step iterative method for solving absolute value equations (Q2194688) (← links)
- Probability of unique integer solution to a system of linear equations (Q2275621) (← links)
- (Q5027113) (← links)
- TWO CSCS-BASED ITERATION METHODS FOR SOLVING ABSOLUTE VALUE EQUATIONS (Q5121541) (← links)
- Semidefinite Relaxation Methods for Tensor Absolute Value Equations (Q6066099) (← links)
- A New Fixed-Time Dynamical System for Absolute Value Equations (Q6151258) (← links)
- A non-monotone smoothing Newton algorithm for absolute value equations associated with second-order cone (Q6665202) (← links)