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在对数Bloch-Orlicz空间上的加权组合运算符
1Department of Information Technology and Engineering, Guangzhou College of Commerce, Guangzhou, P.R. China.
PloS one
|May 28, 2024
概括
本研究检查了在对数Bloch-Orlicz空间中的加权组合运算符. 我们确定这些运算符的边界性和紧性的条件.
科学领域:
- 分析 分析 分析
- 功能分析是一种功能分析.
- 运算子理论 运算子理论
背景情况:
- 在功能空间中,权重组合运算符至关重要.
- 逻辑布洛赫-奥利茨空间是布洛赫空间的概括.
- 了解运算符属性是它们应用的关键.
研究的目的:
- 调查加权组合操作员的局限性.
- 确定这些运算符的紧性.
- 描述在Bloch-Orlicz空间上的运算符行为.
主要方法:
- 使用权重组合操作员的定义.
- 应用对数Bloch-Orlicz空间的属性. 应用对数Bloch-Orlicz空间的属性.
- 为界限性和紧性建立必要和足够的条件.
主要成果:
- 为加权组合运营商的局限性推导了标准.
- 为这些操作员的紧性建立了条件.
- 提供了对操作者属性的全面分析.
结论:
- 这项研究成功地描述了边界性和紧性.
- 结果有助于对广义布洛赫空间的运算符的理解.
- 这些发现对操作者理论的进一步研究有意义.
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