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41.
A. N. Starkov 《Mathematical Notes》1999,66(2):233-239
Consider a connected Lie groupG, a lattice Γ inG, a connected subgroupH ofG, and the adjoint representation Ad ofG on its Lie algebra g. Suppose that Ad(H) splits into a semidirect product of a reductive subgroup and the unipotent radical. We prove that the minimality of the
leftH-action onG/Γ then implies its unique ergodicity. Simultaneously, we suggest a reduction of the study of finite ergodic measures for
an arbitrary action (G/Γ,H), where the subgroupH∈G is connected and Γ∈G is discrete, to the case of an Abelian subgroupH.
Translated fromMatematicheskie Zametki, Vol. 66, No. 2, pp. 293–301, August, 1999. 相似文献
42.
LIU Xiangqian 《清华大学学报》1999,(1):1311-1313
IntroductionItiswelknownthatafunctionmaybeapproximatedbyalinearcombinationofasetoforthogonalbasisfunctions.Inthelasttwentyyea... 相似文献
43.
信号多分辨分析的一类新的正交基 总被引:5,自引:0,他引:5
从L2[0,1]空间的一类正交完备函数系U系统出发,构造了另一类与之等价的正交完备函数系,称之 为V系统,它是信号多分辨分析方面的一种新型的、有效的数学工具。V系统不仅保持了U系统的优良特 性,对多项式表达的几何信息能够做到有限项精确重构,并且较之U系统,它更有结构简单、层次分明、计算 快捷、局部支集等特点,应用起来将更加灵活方便。V系统可以看作是Haar函数系的推广,是一类小波基, 在某些数字信号处理及小波分析问题中有良好的应用前景。最后以振动波形及Bezier方法生成的几何曲 线、几何曲面为例,做了这些信号在V系统正交分解下的频谱分析。 相似文献
44.
方东辉 《吉首大学学报(自然科学版)》2014,35(4):8-12
研究了广义限制域最佳逼近问题.引入一个L*-Haar子空间的概念,建立了该Haar子空间中最佳逼近的唯一性和强唯一性. 相似文献
45.
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47.
Chaoying Zhou Lihua Yang Yingjun Liu Zhihua Yang 《Journal of Computational and Applied Mathematics》2009
In this paper, an algorithm for computing the Hilbert transform based on the Haar multiresolution approximation is proposed and the L2-error is estimated. Experimental results show that it outperforms the library function ‘hilbert’ in Matlab (The MathWorks, Inc. 1994–2007). Finally it is applied to compute the instantaneous phase of signals approximately and is compared with three existing methods. 相似文献
48.
Zulkifly Abbas S. Vahdati M. Tavassoli Kajani K.A. Atan 《Applied mathematics and computation》2009,210(2):473-478
In this paper, the properties of the floor function has been used to find a function which is one on the interval [0, 1) and is zero elsewhere. The suitable dilation and translation parameters lead us to get similar function corresponding to the interval [a,b). These functions and their combinations enable us to represent the stepwise functions as a function of floor function. We have applied this method on Haar wavelet, Sine–Cosine wavelet, Block-Pulse functions and Hybrid Fourier Block-Pulse functions to get the new representations of these functions. 相似文献
49.
In this paper, we develop an accurate and efficient Haar wavelet solution of Fisher’s equation, a prototypical reaction-diffusion equation. The solutions of Fisher’s equation are characterized by propagating fronts that can be very steep for large values of the reaction rate coefficient. There is an ongoing effort to better adapt Haar wavelet methods to the solution of differential equations with solutions that resemble shock waves or fronts typical of hyperbolic partial differential equations. Moreover the use of Haar wavelets is found to be accurate, simple, fast, flexible, convenient, small computation costs and computationally attractive. 相似文献
50.
A wavelet operational method for solving fractional partial differential equations numerically 总被引:2,自引:0,他引:2
J.L. Wu 《Applied mathematics and computation》2009,214(1):31-40
Fractional calculus is an extension of derivatives and integrals to non-integer orders, and a partial differential equation involving the fractional calculus operators is called the fractional PDE. They have many applications in science and engineering. However not only the analytical solution existed for a limited number of cases, but also the numerical methods are very complicated and difficult. In this paper, we newly establish the simulation method based on the operational matrices of the orthogonal functions. We formulate the operational matrix of integration in a unified framework. By using the operational matrix of integration, we propose a new numerical method for linear fractional partial differential equation solving. In the method, we (1) use the Haar wavelet; (2) establish a Lyapunov-type matrix equation; and (3) obtain the algebraic equations suitable for computer programming. Two examples are given to demonstrate the simplicity, clarity and powerfulness of the new method. 相似文献