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hadamard matrix相关的网络例句

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Furthermore, it is proved that convex combination of judgment matrix addition and convex combination of Hadamard multiplication in group AHP can remove the influence of subjective factors, and keep and improve the consistency of judgment matrix.

文中定义了具有实际意义的矩阵"加法"、"乘法"、"指数"运算,指出了这些运算的性质;给出了判断矩阵"加法"凸组合及Hadamard"乘法"凸组合的概念,并证明了在群体AHP中判断矩阵的"加法"凸组合及Hadamard"乘法"凸组合不仅能消除主观因素的影响,而且还能保持和改善判断矩阵的一致性。

In this thesis, we have given pseudo-random sequence, Hadamard matrix and the equivalence of Hadamard design based on the relationship of Hadamard design and Hadamard matrix and matrix K.

本文利用Hadamard矩阵,Hadamard设计的关系,通过矩阵K,给出了伪随机序列,Hadamard矩阵,Hadamard设计三者的等价性。

Based on those analyses, a novel training sequence design method is proposed and the Hadamard matrix is used. Computer simulations are conducted to evaluate the optimum training sequence construction methods for TU and HT delay profiles.

在此基础上提出了一种利用Hadamard矩阵构造训练序列的新方法,并在TU和HT两种衰落信道条件下进行了仿真。

Using the Gray code, we obtain the relationship between the row of Hadamard matrix and discrete Walsh function. Because Hadamard matrix has good recursion, makes the construction of discrete Walsh function is simple and convenient.

通过Gray码给出了Hadamard矩阵的行和离散Walsh函数之间的关系,由于Hadamard矩阵具有良好的递推性,所以使得离散Walsh函数的构造简单方便。

Hadamard matrix as an orthogonal matrix was investigated by Sylvester from 1867, possess important position in block design, it was used extensive in project and communication. The thesis has discussed the relation of Hadamard matrix and Walsh function as well as pseudo-random sequence.

Hadamard矩阵最早是作为正交矩阵由Sylvester在1867年开始研究的,在区组设计中占有重要地位,其广泛应用在工程和通信上;本文着重讨论了Hadamard矩阵和Walsh函数以及伪随机序列的关系,最后所得结论具有一定的理论意义和应用价值。

Focusing on the problem that existing Space-Time Frequency-Shift Keying incurs a spectral efficiency loss, this paper proposes a novel ST-FSK based on Hadamard matrix modulation coined as HST-FSK.

摘要针对现有的空时频移键控频谱利用率低的缺陷,该文提出了一种基于Hadamard矩阵调制的空时频移键控方案。

And we have given Hadamard matrix in detail in block design, coding and the specific application in communication., Hadamard code as a nonlinear combinatorial code has catered to the need of development of computer technology, stock systematic data and high speed for realizing and reliable access, request the error control code has not only little redundancy, but also can parallel encoding and decoding with high speed.

Hadamard码作为一种非线性组合码,迎合了计算机技术的发展对实现存储系统数据高速且可靠地存取,要求所采用的差错控制码不但冗余度小,还应当能高速并行编码和译码的需要。

The upper-bound counts and the lower-bound counts of Bent functions are proposed by researching the Hadamard matrix, which decrease the searching space of Bent functions.

通过正规Hadamard矩阵研究给出了GF(2~n)上Bent函数计数的上下界,降低了Bent函数搜索的空间。

HST-FSK uses the Hadamard matrix to expand a newly defined FSK waveform in both spatial and temporal dimensions according to the Kronecker product, and it achieves a higher spectral efficiency than ST-FSK owing to the more parameters are introduced into the new FSK waveform.

HST-FSK采用Hadamard矩阵对一个新的FSK波形向量在空、时二维上作Kronecker扩展,由于新的FSK波形向量中引入了更多的参数,因而HST-FSK能够获得比ST-FSK更高的频谱利用率。

Because Conference matrices and Hadamard matrices are related to Paley matrices,in this paper we define the normalized Conference matrices and generalized normalized Hadamard matrices,and we show some special properties of them. Also we constructed a doubly even self-orthogonal code from normalized Conference matrix and a doubly even self-dual code from generalized normalized Hadamard matrix.

由于Conference矩阵,Hadamard矩阵与Paley矩阵紧密相联,本文定义了正规Confersnce矩阵和正规Hadamard矩阵,讨论了他们的一些特性,并且利用正规Conference矩阵构造了一个自正交的双偶码刷用正规Hadamard矩阵构造了一种自对偶的双偶码。

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