hadamard matrix

hadamard matrix的基本解释

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阿达玛矩阵

与hadamard matrix相关的网络例句 [注：此内容来源于网络，仅供参考]

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。

Therefore, in order to offer reference to readers, the paper systematically expound and prove the eigenvalue of special matrix that base on idempotent matrix, antiidempotent matrix, involutory matrix, anntiinvolutory matrix, nilpotent matrix, orthogonal matrix, polynomial matrix, the shape of , matrix, diagonal matrix, invertidle matrix, adjoint matrix, similar matrix, transposed matrix, numerical matrix, companion matrix, and practicality and superiority of the achievement was showed by some examples.

为此本文系统地阐述幂等矩阵，反幂等矩阵，对合矩阵，反对合矩阵，幂零矩阵，正交矩阵，多项式矩阵，形为：，矩阵，对角矩阵，可逆矩阵，伴随矩阵，相似矩阵，转置矩阵，友矩阵一系列特殊矩阵的特征值问题并加以证明，并通过一些具体例子展示所得成果的实用性和优越性。

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。

与hadamard matrix相关的网络解释 [注：此内容来源于网络，仅供参考]

hadamard matrix：阿达玛矩阵

此外,还采用了一种基于阿达玛矩阵 (Hadamard matrix) 的附加变换,以实现已变换块的 16 个 DC 系数的冗余. 与 DCT 相比,所有整数变换矩阵中只包含从 -2 到 2 之间的整数. 这样,只使用低复杂度的移位寄存器和加法器就可以通过 16 位算术计算变换和反变换.

matrix, Hadamard：哈德玛得矩阵

生成矩阵 matrix, generator | 哈德玛得矩阵 matrix, Hadamard | 恒等矩阵,单位矩阵 matrix, identity