赋范线性空间
A sufficient and necessary condition for uniformly continuous functions to be α-Lipschitz functions on conves sets in normed linear space are established with the idea and method of real analysis.
用实分析的思想和方法,给出了线性赋范空间内凸集上一致连续函数为α-Lipschitz函数(α≥1)的一个充要条件。
The Extensions of the Solvable Theorem of Inclusion Equation and the Applications of the Weak Tangent Cones in Normed Linear Space
赋范线性空间中包含方程可解性定理的推广及弱切锥的应用
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