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On Optimal Solution of Boundary and Interior Support Points for Solving Quadratic Programming Problems Through Super Convergent Line Series

机译:通过超收敛线级数求解二次规划问题的边界和内部支撑点的最优解

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An investigation into the support points for which optimal solutions can be got through super convergent line series of quadratic programming problems has been done. The line search algorithm was used to achieve all these. Support points from the response surface were classified into boundary and interior support points. Two illustrative examples of quadratic programming problems were solved using boundary and interior support points. It was verified that support points from the boundary of the response surface yielded optimal solutions that compared favorably with the existing solutions of the illustrative examples. But the solution of the support points from interior of the response surface was far from optimal when compared with existing solutions.
机译:已经研究了通过超级收敛线系列的二次规划问题可以获得最优解的支持点。使用行搜索算法来实现所有这些。来自响应表面的支撑点分为边界支撑点和内部支撑点。使用边界和内部支持点解决了二次编程问题的两个说明性示例。证实了来自响应表面边界的支撑点产生了最优解,该最优解与说明性示例的现有解相比是有利的。但是,与现有解决方案相比,响应面内部的支撑点解决方案远非最佳。

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