- 更多网络例句与半自反空间相关的网络例句 [注：此内容来源于网络，仅供参考]
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According to [2], we know that if X is a reflexive Banach space and T is a strongly continuous semigroup on X with the infinitesimal generator A, then the adjoint semigroup T~* is also a strongly continuous semigroup on X* and its infinitesimal generator is A~*, the ajoint operator of A.
由文献[2]我们知道，如果X是一自反Banach空间，那么X上强连续半群T的对偶半群T~*也是X~*上的强连续半群，并且其无穷小生成元为半群T的无穷小生成元的对偶。
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The concepts of the S-simplest form of a seminorm family P and the P-reflexive locally convex space are introduced. The seminorm family P and its every S-simplest form generate the same locally convex separated topology on X are proved.
引入半范数族P的S-最简形式和P-自反局部凸空间的概念，证明了半范数族P和它的每一个S-最简形式都生成X上相同的局部凸拓扑。
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We know that the c_0 spaces and l_1 spaces are not reflexive spaces, whether the ajoint semigroups on them are strongly continuous semigroups?
序列空间c_0空间、l_1空间都不是自反空间，那么定义在其上的强连续半群的对偶半群是否为强连续半群呢？
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We also provide the ergodic convergence theorems for semitopological nonexpansive type mappings in the reflexive Banach in Chapter 3. By this theorem we can get the main results in [13]14[15][16], and we should notice that their methods do not extend beyond Lipschitzian mappings.
本文第三章在自反的Banach空间中给出了一般拓扑半群上渐近非扩张型半群的遍历收敛定理与其殆轨道情形的等价性，从而利用本章中的定理可以直接推得文[13][14][15][16]中的主要结果。
- 更多网络解释与半自反空间相关的网络解释 [注：此内容来源于网络，仅供参考]
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semi-reflexive locally convex space：半自反局部凸空间
半准素环|semi-primary ring | 半自反局部凸空间|semi-reflexive locally convex space | 半鞅|semi-martingale
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reflexive subcategory：自反子范畴
reflexive space 自反空间 | reflexive subcategory 自反子范畴 | reflexively partially ordered set 自反半序集
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semireflexive space：半自反空间
semireflexive 半自反的 | semireflexive space 半自反空间 | semireflexivity 半自反性
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semireflexive：半自反的
semireductive 半可简约的 | semireflexive 半自反的 | semireflexive space 半自反空间
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semireflexivity：半自反性
semireflexive space 半自反空间 | semireflexivity 半自反性 | semiregular point 半正则点
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semiregular point：半正则点
semireflexivity 半自反性 | semiregular point 半正则点 | semiregular space 半正则空间