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   自乘积 的翻译结果: 查询用时:0.017秒
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自乘积
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  cartesian product
     For the Hausdorff measure of the Cartesian product of the middle third Cantor set with itself,by the part estimation principle and the mass distribution principle,the following estimation1 483 29≤H log 4 3 (C×C)≤1 502 88is obtained.
     借助于部分估计原理和质量分布原理 ,证明了三分Cantor集C自乘积集C×C的Hausdorff测度满足1 4832 9≤Hlog43 (C×C)≤ 1 5 0 2 88。
短句来源
     For the Hausdorff measure of the Cartesian product of the middle third Cantor set with itself, the following estimation 1 ≤ Hlog34(C × C) ≤ 1.502879 has been obtained.
     本文证明了三分Cantor集C自乘积集C×C的Hausdorff测度,满足1≤H~((log_3)~4)(C×C)≤1.502879.
短句来源
     For the Hausdorff measure of the Cartesian product of the middle third Cantor set with itself, the estimate Hlog34(C x C) > 1.48329 is obtained, where s = dimH(C x C) = log34.
     证明了三分Cantor集C的自乘积集C×C的Hausdorff测度满足 H~(log_3)~4(C×C)≥1.48329。
短句来源
     The Hausdorff Centered Measure of the Cartesian Product of the Symmetric Cantor Set with Itself
     对称Cantor集自乘积集的Hausdorff中心测度
短句来源
     The Hausdorff Measure of the Cartesian Product of the Middle Third Cantor Set with Itself
     三分Cantor集自乘积的Hausdorff测度的估计
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  “自乘积”译为未确定词的双语例句
     ON THE PRODUCT OF k-SUSLIN TREES
     关于k-Suslin树的自乘积
短句来源
     in this paper,under the condition that the product of general trees had been defind,wediscussed a sentence about the product of k-Suslin trees in reference [1]. It was shown that if kis regular and T is a k-Suslin tree, then T T is not a k-Suslin tree, and an ω-Suslin 2tree wasgiven to show that if K is singular, then T T can be k-Suslin tree.
     在定义了一般树的乘积树以后,讨论了文献[1]中关于k-Suslin树的自乘积树的一个命题.证明了当k为正则基数时,k-Suslin树的自乘积树不再是k-Suslin树,并构造了一个ω-Suslin树,其自乘积树仍然是ω-Suslin树.
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  相似匹配句对
     Since the interacting coping theory and its model were put forward by R.
     R.
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     Since Z.
     Z .
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     Multiplicative Self-maps I×I
     单位正方形的乘积映射
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     ■ for Product self-mapping f
     对于乘积映射■
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     ON THE ARENS PRODUCT
     关于ARENS乘积
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  cartesian product
In 1965,Vizing conjectured that if GXH is the Cartesian product of G and H, then .
      
Connectivity of cartesian product digraphs and fault-tolerant routings of generalized hypercube
      
The author first discusses connectivity of Cartesian product digraphs, then proves that the Cartesian product digraph Cd1 ×Cd2×...
      
It is proved that G(R,(1,1,...,1)) is a generalized Cartesian product of some Johnson Scheme graphs.
      
Image of the Cartesian Product of Cantor τ-Sets under a Smooth Map
      
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The author deals with a problem of parameter identification of rotating shaft systems with squeeze oil film damping device, according to complex modal theory of continuous systems, and taking the ring spinning spindle, as a practical and typical example. The "conjugate self-multiplying integrating formula" of the eigenequation of a continuous system is derived, from which the relationship between physical and model parameters of the system with arbitrarily distributed viscous damping and spring constants is...

The author deals with a problem of parameter identification of rotating shaft systems with squeeze oil film damping device, according to complex modal theory of continuous systems, and taking the ring spinning spindle, as a practical and typical example. The "conjugate self-multiplying integrating formula" of the eigenequation of a continuous system is derived, from which the relationship between physical and model parameters of the system with arbitrarily distributed viscous damping and spring constants is set up, and on the basis of complex model analysis of a rotating shaft system the iteration formula is set up so that the oil film characteristic parameters of the system can be identified. Thus, only by means of a single exciting station and a single measuring station can these parameters be sufficiently and accurately identified. Besides, another iteration formula for solving complex frequencies of a rotating shaft svstem is also set up.

本文以纺织机械中的一个重要部件——细纱锭子为例,从连续系统的复模态观点出发,研究了具有挤压油膜阻尼装置的回转轴系的参数识别问题,导出了连续系统振型方程的“共轭自乘积分式”,由此建立了具有任意分布的粘性阻尼和弹簧作用的连续系统物理参数和模态参数之间的关系,并且在对回转轴系进行复模态分析的基础上建立了识别系统油膜刚度和阻尼系数的迭代公式,从而只要采用单点激振、单点测量的方法即可足够精确地识别出系统的油膜刚度、阻尼系数。另外,本文还建立了求解回转轴系复频率的迭代公式。

in this paper,under the condition that the product of general trees had been defind,wediscussed a sentence about the product of k-Suslin trees in reference [1]. It was shown that if kis regular and T is a k-Suslin tree, then T T is not a k-Suslin tree, and an ω-Suslin 2tree wasgiven to show that if K is singular, then T T can be k-Suslin tree.

在定义了一般树的乘积树以后,讨论了文献[1]中关于k-Suslin树的自乘积树的一个命题.证明了当k为正则基数时,k-Suslin树的自乘积树不再是k-Suslin树,并构造了一个ω-Suslin树,其自乘积树仍然是ω-Suslin树.

For the Hausdorff measure of the Cartesian product of the middle third Cantor set with itself,by the part estimation principle and the mass distribution principle,the following estimation1 483 29≤H log 4 3 (C×C)≤1 502 88is obtained.

借助于部分估计原理和质量分布原理 ,证明了三分Cantor集C自乘积集C×C的Hausdorff测度满足1 4832 9≤Hlog43 (C×C)≤ 1 5 0 2 88。

 
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