| 锥方向导数和锥次梯度的性质及其在最优化中的应用 |
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| 引用本文： | 周厚春,姜同松. 锥方向导数和锥次梯度的性质及其在最优化中的应用[J]. 数学研究, 1995, 28(3): 44-49 |
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| 作者姓名： | 周厚春 姜同松 |
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| 作者单位： | 山东省临沂师专数学系 |
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| 摘 要： | 本文讨论了Ｗａｒｄ等人定义的锥方向导数和锥次梯度的性质，建立了一般数学规划的最优性Ｋｕｈｎ－Ｔｕｃｋｅｒ必要条件．
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| 关 键 词： | 数学规划，切锥，锥方向导数，锥次梯度 |
The Properties of the Cone Directional Derivative and Application in Optimization |
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| Zhan Houchun,Jiang Tongsong. The Properties of the Cone Directional Derivative and Application in Optimization[J]. Journal of Mathematical Study, 1995, 28(3): 44-49 |
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| Authors: | Zhan Houchun Jiang Tongsong |
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| Affiliation: | Shan Donglinyi Teacher's college 276005 |
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| Abstract: | The properties of the directional derivative and cone subgradient are discussed in this paper, as a application,necessary optimality condition of kuhn-Tucker type of the mathermatical program can be established. |
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| Keywords: | Come directional derivative Cone subgradient Tangent cone Mathematical program |
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