Continuous selections for set-valued mappings with finite-dimensional convex values

Takamitsu Yamauchi

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Continuous selections for set-valued mappings with finite-dimensional convex values

机译：具有有限维凸值的集值映射的连续选择

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摘要

We show selection theorems for set-valued mappings with finite-dimensional convex values, one of which is a partial extension of a selection theorem due to S. Barov (2008) [1].

机译：我们展示了具有有限维凸值的集值映射的选择定理，其中之一是由于S. Barov（2008）[1]而导致的选择定理的部分扩展。

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来源
《Topology and its applications》 |2012年第4期|p.1219-1222|共4页
作者
Takamitsu Yamauchi;
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作者单位

Department Mathematics and Computer Science, Shimane University, Matsue. 690-8504, Japan;

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原文格式 PDF
正文语种 eng
中图分类
关键词
continuous selection; set-valued mapping;

机译：连续选择;集值映射;

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1. On Continuous Selections of Set-valued Mappings with Almost Convex Values [J] . Khachatryan R. A. Journal of Contemporary Mathematical Analysis . 2019,第1期

机译：关于具有几乎凸值的集值映射的连续选择
2. On Continuous Selections of Set-valued Mappings with Almost Convex Values [J] . Khachatryan R. A. Journal of Contemporary Mathematical Analysis . 2019,第1期

机译：几乎凸值的连续选择集价值映射
3. E-CONTINUOUS SELECTIONS OF UPPER E-CONTINUOUS SET-VALUED MAPPINGS [J] . ANUJ BHOWMIK Questions and answers in general topology . 2009,第1期

机译：上电子连续集值映射的电子连续选择
4. Generalization of the Fuzzy Integral for discontinuous interval- and non-convex interval fuzzy set-valued inputs [C] . Wagner Christian, Anderson Derek T., Havens Timothy C. IEEE International Conference on Fuzzy Systems . 2013

机译：不连续区间和非凸区间模糊集值输入的模糊积分泛化
5. On set-valued functionals: Multivariate risk measures and Aumann integrals. [D] . Ararat, Cagin. 2015

机译：关于集值函数：多元风险度量和Aumann积分。
6. A Gaussian process model and Bayesian variable selection for mapping function-valued quantitative traits with incomplete phenotypic data [O] . Jarno Vanhatalo, Zitong Li, Mikko J Sillanpää -1

机译：高斯过程模型和贝叶斯变量选择用于映射具有不完整表型数据的函数值定量性状
7. Continuous selections for set-valued mappings with finite-dimensional convex values [O] . Yamauchi Takamitsu 2012

机译：具有有限维凸值的集值映射的连续选择

Continuous selections for set-valued mappings with finite-dimensional convex values

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