| 次微分的可变分研究 |
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| 引用本文： | 侯慧慧,何中全.次微分的可变分研究[J].周口师范学院学报,2012,29(5):32-34. |
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| 作者姓名： | 侯慧慧 何中全 |
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| 作者单位： | 西华师范大学数学与信息学院,四川南充,637000 |
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| 基金项目： | 四川省教育厅重点课题基金资助项目(No.08ZA159) |
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| 摘 要： | 研究了Banach空间中下半连续函数的Frechet次微分、Proximel次微分、Q-次微分和E-次微分,得到了这些次微分是可变分的一些充分条件.其结果改进和推广了相关的一些研究结果.
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| 关 键 词： | Frechet次微分 Proximel次微分 Q-次微分 E-次微分 变分型 |
Variational study on the subdifferentiations |
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| HOU Huihui,HE Zhongquan.Variational study on the subdifferentiations[J].Journal of Zhoukou Normal University,2012,29(5):32-34. |
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| Authors: | HOU Huihui HE Zhongquan |
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| Institution: | (School of Mathematics and Information,China West Normal University,Nanchong 637000,China) |
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| Abstract: | In this paper,subdifferentiations of Frechet,Proximel and Q-subdifferentiations and E-subdifferentiations in Banach spaces are studied.It is obtained that some sufficient conditions about the subdifferentiations are variational.The present results improve and extend some known results in the literature. |
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| Keywords: | Frechet subdifferential Proximel subdifferential Q-subdifferential E-subdifferential variational |
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