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有界凸域上非凸二次整体规划问题的单纯形剖分算法

A Simplex Partition Algorithm for Nonconvex Global Quadratic Programming Problem on Bound Convex Field
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摘要 把非凸二次规划问题等价地转变成一个带有调整因子u的规划问题 ,特别当调空因子u取得适当大时 ,该问题转变成一个D、C规划问题 ,进而可以通过解凸二次规划来确定原问题整体最优值的下界 由此建立了有界凸域上非凸二次整体规划问题的单纯形剖分算法 。 This paper turns nonconvex quadratic programming into the quadratic programming with an adjustable factor u,and when u is chosen adaptably,it is changed into a D.C.programming,and the lower bound can be determined by the solution of convex quadratic programming.According to the result,we build a simplex partition algotithm for nonconvex global quadratic programming problem on bound convex field,and give the convergent analysis of the algorithm.
作者 马小华
出处 《西北民族学院学报(自然科学版)》 2000年第3期17-20,共4页 Journal of Northwest Minorities University(Natural Science )
关键词 单纯形剖分算法 非凸二次整体规划 有界凸域 convex quadratic programming nonconvex quadratic programming global optimization branch bound technology simplex partition
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参考文献2

  • 1Yinyu Ye. Approximating quadratic programming with bound and quadratic constraints[J] 1999,Mathematical Programming(2):219~226
  • 2J. R. Bar-On,K. A. Grasse. Global Optimization of a Quadratic Functional with Quadratic Equality Constraints, Part 2[J] 1997,Journal of Optimization Theory and Applications(3):547~556

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