| 集值随机微分包含解的存在性 |
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| 引用本文： | 张玲.集值随机微分包含解的存在性[J].哈尔滨师范大学自然科学学报,2012,28(1):7-10. |
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| 作者姓名： | 张玲 |
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| 作者单位： | 大庆师范学院 |
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| 基金项目： | 黑龙江省教育厅青年骨干项目 |
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| 摘 要： | 应用了Bohnenblust and Karlin不动点定理来研究集值随机微分包含解的存在性,给出了研究这个问题的基本引理和定义,证明了集值随机微分包含解的存在性.并用例子验证了结果.
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| 关 键 词： | Banach空间 集值随机微分包含 随机微分方程 不动点定理 集值映射 |
The Existence of Solutions for Set - Valued Stochastic Differential Inclusions |
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| Zhang Ling.The Existence of Solutions for Set - Valued Stochastic Differential Inclusions[J].Natural Science Journal of Harbin Normal University,2012,28(1):7-10. |
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| Authors: | Zhang Ling |
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| Institution: | Zhang Ling (Daqing Normal University) |
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| Abstract: | The existence of solutions of set - valued stochastic differential inclusions by a fixed - point theorem of Bohnenblust and Karlin is discussed. The notations, definitions and preliminaries in multivalued analysis that are used throughout this paper are introduced. The existence of solutions of set - valued stochastic differential inclusions are proved. An example is provided to illustrate our theory. |
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| Keywords: | Banach Space Stochastic Differential Inclusions Stochastic Differential Equation Fixed- Point Theorem Set - Valued Measure |
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