1) locally bounded operator
局部有界算子
2) Quasi-accretive locally bounded operator
局部有界拟增生算子
3) Locally bounded
局部有界
1.
We also prove it is locally bounded.
引进一个新的函数空间M- 1 -有界变差函数空间并研究它成为准范空间的条件 进一步证明了它是局部有界
2.
Proves that (a)every locally pseudoconvex TVS admifs PB B property,(b)X is locally bounded if and only if it is locally pseudobounded and locally pseudoconvex,(c)there is not any non zero continuous linear operator mapping a pseudobounded TVS into a TVS with T 0 and PB B property.
证明了：（ａ）局部拟凸的ＴＶＳ具有ＰＢ－Ｂ性质；（ｂ）局部有界当且仅当局部拟有界且局部拟凸；（ｃ）不存在从拟有界ＴＶＳ到具有ＰＢ－Ｂ性质且满足Ｔ０公理的ＴＶＳ的非零连续线性算子。
3.
The concept of locally bounded Bi-continuous cosine operator functions is introduced combine with the locally bounded properties of operators.
‖)和局部凸拓扑(X,τ)的Banach空间上,又结合算子的局部有界性,引入了局部有界双连续函数的概念,并研究了其生成元及生成元的若干性质。
4) localization operator
局部算子
1.
Finally we establish localization operators based on the reproducing kernel spaces.
最后借助该再生核空间建立了局部算子。
5) local boundedness
局部有界性
1.
Introducing the difinition of bounded set in fuzzy paranormed linear space , this paper discusses several concerned characteristics and studies the local boundedness of fuzzy paranormed linear space.
引进Ｆｕｚｚｙ赋准范线性空间中的有界集概念，并讨论了有关性质，研究了Ｆｕｚｚｙ赋准范线性空间的局部有界性。
6) locally pseudobounded
局部拟有界
1.
Proves that (a)every locally pseudoconvex TVS admifs PB B property,(b)X is locally bounded if and only if it is locally pseudobounded and locally pseudoconvex,(c)there is not any non zero continuous linear operator mapping a pseudobounded TVS into a TVS with T 0 and PB B property.
证明了：（ａ）局部拟凸的ＴＶＳ具有ＰＢ－Ｂ性质；（ｂ）局部有界当且仅当局部拟有界且局部拟凸；（ｃ）不存在从拟有界ＴＶＳ到具有ＰＢ－Ｂ性质且满足Ｔ０公理的ＴＶＳ的非零连续线性算子。
补充资料：局部
一部分；非全体：～麻醉 ㄧ～地区有小阵雨。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条