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Solving the Binary Linear Programming Model in Polynomial Time
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作者 Elias Munapo 《American Journal of Operations Research》 2016年第1期1-7,共7页
The paper presents a technique for solving the binary linear programming model in polynomial time. The general binary linear programming problem is transformed into a convex quadratic programming problem. The convex q... The paper presents a technique for solving the binary linear programming model in polynomial time. The general binary linear programming problem is transformed into a convex quadratic programming problem. The convex quadratic programming problem is then solved by interior point algorithms. This settles one of the open problems of whether P = NP or not. The worst case complexity of interior point algorithms for the convex quadratic problem is polynomial. It can also be shown that every liner integer problem can be converted into binary linear problem. 展开更多
关键词 NP-COMPLETE Binary Linear programming convex Function convex quadratic programming problem Interior Point Algorithm and Polynomial Time
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