A common formula to compute the efficient sets of a class of multiple objective linear programming problems
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Publication:3454856
DOI10.1080/02331934.2014.926357zbMath1327.90293OpenAlexW2022063620MaRDI QIDQ3454856
Publication date: 27 November 2015
Published in: Optimization (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/02331934.2014.926357
Related Items (2)
Minimal representations of a face of a convex polyhedron and some applications ⋮ A new method for determining all maximal efficient faces in multiple objective linear programming
Cites Work
- Determining maximal efficient faces in multiobjective linear programming problem
- A problem in enumerating extreme points, and an efficient algorithm for one class of polytopes
- The set of all nondominated solutions in linear cases and a multicriteria simplex method
- Theorems on the dimensions of convex sets
- A general method for determining the set of all efficient solutions to a linear vectormaximum problem
- Generating all maximal efficient faces for multiple objective linear programs
- Finding all maximal efficient faces in multiobjective linear programming
- Determination of the efficient set in multiobjective linear programming
- Maximal descriptor set characterizations of efficient faces in multiple objective linear programming.
- Optimization over the efficient set of a parametric multiple objective linear programming problem
- Analysis of backtrack algorithms for listing all vertices and all faces of a convex polyhedron.
- Finding all vertices of a convex polyhedron
- An algorithm based on facial decomposition for finding the efficient set in multiple objective linear programming
- An Algorithm for Finding All Vertices of Convex Polyhedral Sets
- A Survey and Comparison of Methods for Finding All Vertices of Convex Polyhedral Sets
- The Enumeration of the Set of All Efficient Solutions for a Linear Multiple Objective Program
- An algorithm for determining all extreme points of a convex polytope
- Algorithm for finding a general formula for the non-negative solutions of a system of linear inequalities
- An Algorithm for Determining Irrelevant Constraints and all Vertices in Systems of Linear Inequalities
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