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30 results on '"Mitchell, John E."'

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12. Integer programming: cutting plane algorithms Branch and price: Integer programming with column generation; Decomposition techniques for MILP: Lagrangian relaxation; Integer linear complementary problem; Integer programming; Integer programming: Algebraic methods; Integer programming: Branch and bound methods; Integer programming: Branch and cut algorithms; Integer programming duality; Integer programming: Lagrangian relaxation; LCP: Pardalos–Rosen mixed integer formulation; Mixed integer classification problems; Multi-objective integer linear programming; Multi-objective mixed integer programming; Multiparametric mixed integer linear programming; NP-complete problems and proof methodology; Parametric mixed integer nonlinear optimization; Set covering, packing and partitioning problems; Simplicial pivoting algorithms for integer programming; Stochastic integer programming: Continuity, stability, rates of convergence; Stochastic integer programs; Time-dependent traveling salesman problem INTEGER PROGRAMMING: CUTTING PLANE ALGORITHMS

13. Integer programming: branch and cut algorithms Branch and price: Integer programming with column generation; Decomposition techniques for MILP: Lagrangian relaxation; Integer linear complementary problem; Integer programming; Integer programming: Algebraic methods; Integer programming: Branch and bound methods; Integer programming: Cutting plane algorithms; Integer programming duality; Integer programming: Lagrangian relaxation; LCP: Pardalos–Rosen mixed integer formulation; Mixed integer classification problems; Multi-objective integer linear programming; Multi-objective mixed integer programming; Multiparametric mixed integer linear programming; Parametric mixed integer nonlinear optimization; Set covering, packing and partitioning problems; Simplicial pivoting algorithms for integer programming; Stochastic integer programming: Continuity, stability, rates of convergence; Stochastic integer programs; Time-dependent traveling salesman problem INTEGER PROGRAMMING: BRANCH AND CUT ALGORITHMS : branch and cut

14. Integer programming: branch and bound methods Branch and price: Integer programming with column generation; Decomposition techniques for MILP: Lagrangian relaxation; Genetic algorithms; Integer linear complementary problem; Integer programming; Integer programming: Algebraic methods; Integer programming: Branch and cut algorithms; Integer programming: Cutting plane algorithms; Integer programming duality; Integer programming: Lagrangian relaxation; LCP: Pardalos–Rosen mixed integer formulation, Linear programming; Interior point methods; Mixed integer classification problems; Multi-objective integer linear programming; Multi-objective mixed integer programming; Multiparametric mixed integer linear programming; Parametric mixed integer nonlinear optimization; Set covering, packing and partitioning problems; Simplicial pivoting algorithms for integer programming; Stochastic integer programming: Continuity, stability, rates of convergence; Stochastic integer programs; Time-dependent traveling salesman problem INTEGER PROGRAMMING: BRANCH AND BOUND METHODS : branch and bound

27. Branch and price: Integer programming with column generation; Decomposition techniques for MILP: Lagrangian relaxation; Integer linear complementary problem; Integer programming; Integer programming: Algebraic methods; Integer programming: Branch and bound methods; Integer programming: Branch and cut algorithms; Integer programming duality; Integer programming: Lagrangian relaxation; LCP: Pardalos–Rosen mixed integer formulation; Mixed integer classification problems; Multi-objective integer linear programming; Multi-objective mixed integer programming; Multiparametric mixed integer linear programming; NP-complete problems and proof methodology; Parametric mixed integer nonlinear optimization; Set covering, packing and partitioning problems; Simplicial pivoting algorithms for integer programming; Stochastic integer programming: Continuity, stability, rates of convergence; Stochastic integer programs; Time-dependent traveling salesman problem INTEGER PROGRAMMING: CUTTING PLANE ALGORITHMS

28. Branch and price: Integer programming with column generation; Decomposition techniques for MILP: Lagrangian relaxation; Genetic algorithms; Integer linear complementary problem; Integer programming; Integer programming: Algebraic methods; Integer programming: Branch and cut algorithms; Integer programming: Cutting plane algorithms; Integer programming duality; Integer programming: Lagrangian relaxation; LCP: Pardalos–Rosen mixed integer formulation, Linear programming; Interior point methods; Mixed integer classification problems; Multi-objective integer linear programming; Multi-objective mixed integer programming; Multiparametric mixed integer linear programming; Parametric mixed integer nonlinear optimization; Set covering, packing and partitioning problems; Simplicial pivoting algorithms for integer programming; Stochastic integer programming: Continuity, stability, rates of convergence; Stochastic integer programs; Time-dependent traveling salesman problem INTEGER PROGRAMMING: BRANCH AND BOUND METHODS

29. Branch and price: Integer programming with column generation; Decomposition techniques for MILP: Lagrangian relaxation; Integer linear complementary problem; Integer programming; Integer programming: Algebraic methods; Integer programming: Branch and bound methods; Integer programming: Cutting plane algorithms; Integer programming duality; Integer programming: Lagrangian relaxation; LCP: Pardalos–Rosen mixed integer formulation; Mixed integer classification problems; Multi-objective integer linear programming; Multi-objective mixed integer programming; Multiparametric mixed integer linear programming; Parametric mixed integer nonlinear optimization; Set covering, packing and partitioning problems; Simplicial pivoting algorithms for integer programming; Stochastic integer programming: Continuity, stability, rates of convergence; Stochastic integer programs; Time-dependent traveling salesman problem INTEGER PROGRAMMING: BRANCH AND CUT ALGORITHMS

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