Search Results - Combinatorial optimization Integer programming Knapsack problem Number theory Periodicity

Integer 1/0 Knapsack Problem Dynamic Programming Approach in Building Maintenance Optimization by Fawzy, Viska Dewi, Sangadji, Senot, As’ad, Sholihin

“…) and the amount of damage that must be repaired.This study uses one of the optimization methods of Dynamic Programing on the application of Integer 1/0 Knapsack Problem, to determine an schedule the maintenance…”
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Mixed integer programming approaches to 0-1 knapsack problems and unified stochastic and robust optimization on wind power investment by Zhao, Kun

“… In the theoretical study, forward dynamic programming is used to generate cutting planes for an equivalent integer programming formulation of the binary knapsack problem…”
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Mixed Integer Linear Programming Models for Combinatorial Optimization Problems by Della Croce, Frédérico

“…This chapter provides an insight into mixed integer linear programming (MILP) modeling of combinatorial optimization problems…”
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Mixed Integer Linear Programming Models for Combinatorial Optimization Problems by Croce, Frédérico Della

“…This chapter contains sections titled: Introduction General modeling techniques More advanced MILP models Conclusions Bibliography…”
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Effective integrations of constraint programming, integer programming and local search for two combinatorial optimisation problems by He, Fang

“…), Integer Programming (IP) and local search (LS) to tackle two combinatorial optimisation problems from different application areas…”
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Mixed-integer programming approaches for some non-convex and combinatorial optimization problems by Sridhar, Srikrishna

“…In this dissertation we study several nonconvex and combinatorial optimization problems with applications in production planning, machine learning, advertising, statistics, and computer vision…”
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Hybrid mixed-integer/constraint logic programming strategies for solving scheduling and combinatorial optimization problems by Harjunkoski, Iiro, Jain, Vipul, Grossman, Ignacio E.

“…In this paper, we present two methods to overcome the combinatorial complexity when solving large discrete optimization problems…”
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Tight bounds for periodicity theorems on the unbounded Knapsack problem by Huang, Ping H., Lawley, Mark, Morin, Thomas

“… ► Showed two new bounds subsume known results. Three new bounds for periodicity theorems on the unbounded Knapsack problem are developed…”
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