1) F*-space
赋准范空间
1.
We discuss the relation of the boundedness (normbounded and pseudobounded)in F*F*-space.
对赋准范空间的有界性、按范有界及拟有界之间的关系进行了讨论 。
2) quasi-normed space
赋准范空间
1.
<Abstrcat> The uniform boundedness of additive operator family is proved on psuedo-bounded set of the second category quasi-normed space .
在第二纲的赋准范空间上,证明了可加算子族在拟有界集上的一致有界性。
2.
At first, the resonance theroem is extended from β -mormed space of second category to the addible operator family in quasi-normed space of the same category, and then expand it further to the normed γ -quasi-subadditive operator family and generalized normed γ -quasi-subadditive operator family in quasi-normed space of the same category.
将“共鸣定理”由第二纲的赋 β-范空间推广到第二纲的赋准范空间上的可加算子族上 ,然后再将其扩展到第二纲的赋准范空间上按范γ-拟次加算子族上及广义按范γ-拟次加算子族上 。
3) F~*-space
赋准范空间
1.
The boundedness,norm-bounded and pseudobounded of F~*-space;
赋准范空间中几种有界性讨论
2.
The strong boundedness、boundedness、continuous of the operator T in F~*-space;
赋准范空间中算子T的强有界、有界和连续性
5) LF Pre-normed space
LF赋准范空间
补充资料：赋范空间
赋范空间
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