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1)  Blaschke L_p-combination
Blaschke L_p-组合
2)  Blaschke product
Blaschke积
1.
The authors studied the reducing subspaces of an isometry operator on a Hilbert space, and obtained a construction of the reducing subspaces of the Toeplitz operator T_B on H~2, where B is a Blaschke product.
讨论了Hilbert空间上等距算子的约化子空间问题,并对符号为Blaschke积的Toeplitz算子给出了其约化子空间的具体构造。
3)  Blaschke addition
Blaschke和
4)  finite Blaschke product
有限Blaschke积
1.
This paper first gives a complete description of the reducing subspaces of the analytic Toeplitz operator with symbol z N on N φ-type quotient modules on the torus,and then researches the reducible problem of the analytic Toeplitz operator with finite Blaschke product symbol on N φ from the theory of super-isometric dilatable operators.
给出了Nφ-型商模上符号为zN的解析Toeplitz算子的约化子空间的完备刻画,然后从超等距膨胀算子理论的角度研究Nφ-型商模上符号为一般有限Blaschke积的解析Toeplitz算子的约化子空间的存在性问题。
5)  Blaschke tensor
Blaschke张量
1.
In this paper,the inequation of Simosn type about its non-trace Blaschke tensor  is obtained.
本文建立了关于x的无迹Blaschke张量的Mbius型积分不等式,在此基础上对临界点处子流形进行分类。
2.
We give some Moebius characterizations of submanifolds by making use of the rigidity relations among Moebius Ricci curvature, Blaschke tensor and Moebius normalized scalar curvature as well as the rigidity relations between Blaschke tensor and Moebius normalized scalar curvature.
分别利用子流形的Moebius Ricci曲率与Blaschke张量、Moebius标准数量曲率以及Blaschke张量与Moebius标准数量曲率之间所满足的某种内蕴关系刻画了S~n中子流形的Moebius特性,得到了S~n中法丛平坦子流形的两个分类定理。
3.
x is said to be Moebius isotropic if the Moebius form = 0 and the Blaschke tensor A = λg.
如果x:M→Sn+1是不含脐点的超曲面,且M的Moebius形式 =0和Blaschke张量A=λg,就称M为Moebius迷向超曲面,如果x:M→Sn+1 是不合脐点的超曲面,且M的Moebius形式 平行( =0)和Blaschke张量A=λg,就称M为Moebius拟迷向超曲面,这里g是M上的Moebius度量,λ:M→R是M上的光滑函数,本文证明了如下结果: (1)设x:M→Sn+1(n 3)是不含脐点的超曲面,则M是拟迷向超曲面当且仅当M是迷向超曲面,(2)设x:M→Sn+1(n 3)是不合脐点的超曲面,且M的Moebius形式 平行和Blaschke张量A也平行( A=0),则 =0。
6)  Blaschke product
Blaschke乘积
1.
It is proved that an analytic function of order less than 2 in a half plane can be represented by its weighted Blaschke product and its integral in the boundary of the half plane.
证明了半平面中级小于 2的解析函数可以用加权Blaschke乘积和在半平面边界上的积分表示出来 ,这一结果改进了在半平面为指数型解析函数的经典结果 。
2.
Blaschke product and Bloch constant are different concepts in classical function theory ,this thesis explores the internal relations between the two different concepts and gets three theorems,This provides theoretical basis for the application of the relations between Blaschke product and Bloch constant.
Blaschke乘积和Bloch常数是经典函数论中的两个不同概念 ,各自独立存在 。
补充资料:组合模式或组合振动
分子式:
CAS号:

性质:在红外光谱中通常出现很多的弱吸收,组合模式或组合振动系指对应于两个或多个基本振动频率之和起源,它的弱吸收于多原子分子振动态相互作用的振子的非谐性。与基频振动及倍频所引起的吸收相比,这些吸收是比较弱的。

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