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It is shown that two-component Wadati-Konno-Ichikawa equation, i.e. a generalization of the wellknown WKI equation is obtained from the motion of space curves in Euclidean geometry, and it is exactly a system for the graph of the curves when the curve motion is governed by the two-component modified Korteweg-de Vries flow. At the same time, a n-component generalization to the WKI equation is obtained. Also, starting from the motion of curves, mKdV and its symmetry recursion operator is exhibited explicitly; two- and n-component mKdV systems are obtained. It is shown that WKI systems are gauge equivalent to mKdV systems. The two-component WKI equation admits an infinity number of conservation laws and a recursion formula for the conserved densities is given by considering an eigenvalue problem together with introducing an appropriate transformation.

在二维和三维欧氏空间上,我们从空间曲线运动出发,推导出了mKdV方程以及它的用以生成高阶对称的递归算子;推导出了多元mKdV方程以及二元和多元WKI方程,并证明了WKI系统和mKdV系统的规范等价性;尔后,通过考虑特征值问题,并引入一个恰当变换,给出了二元WKI方程的用以计算无穷多守恒密度的递归公式,从而证明了二元WKI方程的守恒可积性;系统地分析了两种mKdV方程的Painleve性质,并分别给出了两种不同形式的二元和n元mKdV方程的共振点出现的规律。

Daubechies'wavelet frame theorem is extended from one dimension to n dimensions. According to this framework, an example of n-dimensional radial wavelet is given. Differing from tensor product multidimensional wavelet, the radial wavelet is inseparable, locally supported and infinitely differentiable. The family, obtained by dilations and translations from this radial wavelet, constitutes a special type of radial wavelet frame in L〓.

Daubechies的框架定理推广到了n维情形,同时,也按照这一理论框架,给出了高维二进径向小波的具体例子,具有下列性质:ψ是无穷次连续可微的;ψ是局部支撑的,支集为‖x‖≤1;ψ含有分式因子,因此对&奇异点&更为敏感;ψ是不可分的,不同于张量积形式的高维小波;ψ是各向同性的。

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