- 更多网络例句与自对偶群相关的网络例句 [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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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？
- 更多网络解释与自对偶群相关的网络解释 [注：此内容来源于网络，仅供参考]
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self dual category：自对偶范畴
self dual 自对偶的 | self dual category 自对偶范畴 | self dual group 自对偶群
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self dual group：自对偶群
self dual category 自对偶范畴 | self dual group 自对偶群 | self intersection number 自交数
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self intersection number：自交数
self dual group 自对偶群 | self intersection number 自交数 | self loop 自身环
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self-dual function：自对偶函数
self-driven line-scanning circuit ==> 自激行扫描电路 | self-dual function ==> 自对偶函数 | self-dual groups ==> 自对偶群