- 更多网络例句与极限集合相关的网络例句 [注：此内容来源于网络，仅供参考]
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Based on the flaw of the probability reliability model in the case of small amount of information,non-probability and mixed probability/non-probability reliability models are presented. When the uncertainty of the basic random variable is described by convex, analytical and numerical methods are constructed to calculate the convex of response variable. The infinite norm index, which is the minimal infinite norm distance from original coordinate point to the surface of the limit state in the standard interval space, is presented to measure the safety of the structure.
针对概率可靠性模型在小子样信息下的缺陷，建立了非概率可靠性模型及概率—非概率混合可靠性模型；给出了用集合来描述变量不确定性时，极限状态变量变化集合的解析解和数值迭代解法；提出了物理概念明确且十分易于工程应用的度量结构、机构安全程度的无穷范数指标，它是标准区间空间中坐标原点到极限状态表面的最小无穷范数距离。
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The contents of the abstract of the short Communication is:"The paper gives a complete differential partition to a Euclidean straight line with a fixed frame, and three axioms for the integral of infinitesimals indexed by real numbers; proves in standard mathematics there are positive infinitesimals outside of real number set; Gives cosmic, macro and micro counterexamples to two axioms in Jordan, Carathéodory, and Lebesgue measure theory; transforms Weierstrass limit into Huang limit, Cantor continuum into Huang continuum, and Newton-Leibniz formula into Huang formula."
这个短的发言的摘要的内容如下："此文对一条确定了固定标架的欧几里德直线给出了完整的微分分拆，并对以实数为标号的无穷小的积分给出了三条公理；在标准数学中证明了在实数集合之外存在正的无穷小；对若当，卡拉特欧多里和勒贝格测度论中的两条公理给出了宇观的，宏观的和微观的反例；将外尔斯特拉斯极限改进为黄氏极限，将康托连续统改进为黄氏连续统，和将牛顿－莱布尼茨公式改进为黄氏公式。"
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The contents of the abstract of the short Communication is:"The paper gives a complete differential partition to a Euclidean straight line with a fixed frame, and three axioms for the integral of infinitesimals indexed by real numbers; proves in standard mathematics there are positive infinitesimals outside of real number set; Gives cosmic, macro and micro counterexamples to two axioms in Jordan, Carathéodory, and Lebesgue measure theory; transforms Weierstrass limit into Huang limit, Cantor continuum into Huang continuum, and Newton-Leibniz formula into Huang formula."
这个短的发言的摘要的内容如下：&此文对一条确定了固定标架的欧几里德直线给出了完整的微分分拆，并对以实数为标号的无穷小的积分给出了三条公理；在标准数学中证明了在实数集合之外存在正的无穷小；对若当，卡拉特欧多里和勒贝格测度论中的两条公理给出了宇观的，宏观的和微观的反例；将外尔斯特拉斯极限改进为黄氏极限，将康托连续统改进为黄氏连续统，和将牛顿－莱布尼茨公式改进为黄氏公式。&
- 更多网络解释与极限集合相关的网络解释 [注：此内容来源于网络，仅供参考]
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Hilbert space：空间
巴拿赫空间(Banach space)是一个包含所有极限点的集合,在这个空间里,微积分运算是有意义的. 将内积空间与巴拿赫空间结合,就可以同时让微积分运算和几何运算都有意义. 这两个空间的结合被称为希尔伯特空间(Hilbert space),这个空间是模拟信号处理所必需的.
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set of continuum power：连续统势的集
set of condensation points 凝结点集 | set of continuum power 连续统势的集 | set of limit 极限集合
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set of limit：极限集合
set of continuum power 连续统势的集 | set of limit 极限集合 | set of lower bounds 下界集
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set of lower bounds：下界集
set of limit 极限集合 | set of lower bounds 下界集 | set of measure zero 零测度集
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systematic selection：系统选择
在von Mises的理论中,这个公理是他的集合概念的定义的一部分:他要求一个集合中频率的极限一定要对任何种类的系统选择(systematic Selection)不敏感(他指出,赌博系统总是可被认为是一种系统选择.