| 几种广义切锥之间的关系 |
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| 引用本文： | 程钧谟.几种广义切锥之间的关系[J].山东理工大学学报,1995(4). |
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| 作者姓名： | 程钧谟 |
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| 作者单位： | 山东工程学院管理工程系 |
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| 摘 要： | 同各类广义方向导数及次微分一样,广义切椎这一概念在不可微最优化的理论研究中具有非常重要的作用。本文针对Treiman提出的几种新的广义切椎及Bouligand提出的广义切椎,讨论了它们之间的关系。
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| 关 键 词： | 广义切椎 包含关系 星形凸 |
The Inclusion Relations Between Some Generalized Tangent Cones |
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| Cheng Junmo.The Inclusion Relations Between Some Generalized Tangent Cones[J].Journal of Shandong University of Technology:Science and Technology,1995(4). |
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| Authors: | Cheng Junmo |
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| Institution: | Department of Bisincss Administration |
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| Abstract: | As generalized directional derivations and sub-differentitations, the concept of tangent cone plays very importan role in the theoretical study about indifTerential optimization. In this paper, the inclusior relations between some new generalized tangent cones propossed by Treiman and Bouligand are discussed, with some results given. |
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| Keywords: | Generalized tangent corts inclusion relation Starshaped convexity |
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