In this paper, several special problems about Walsh functions have been reviewed on the basis of their bi-valued behaviour.
在本文中，从沃尔什函数的二值特点出发，讨论了有关沃尔什函数的几个特殊问题。
The adaptive majority multiplexing method of using truncated Walsh functions as carrier code has been suggested for several years.
应用沃尔什函数为载波的自适应择多复用法已经提出多年，至今仍为一些人所关心。
The concept of dyadic shift plays an important role in the theory of Walsh functions, its physical meaning is however not get clear.
并元移位的概念在沃尔什函数的理论中有着重要的作用，但是，至今为止，未见有人对它的物理意义做出合理的解释。
Making use of the concept of symmetry copy and shift copy, the construction of Walsh functions is studied. Recursive relations are given in the form of Kroneker product of matrix.
本文利用对称复制及平移复制概念，研究了沃尔什函数的构成，并以矩阵的克罗内克积的形式给出了递推关系。
Making use of the concept of symmetry copy and shift copy, the construction of Walsh functions is studied. Recursive relations are given in the form of Kroneker product of matrix.
本文利用对称复制及平移复制概念，研究了沃尔什函数的构成，并以矩阵的克罗内克积的形式给出了递推关系。
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