论文信息 - Best Wavelet Approximation of Functions Belonging to Generalized Lipschitz Class using Haar Scaling Function

Best Wavelet Approximation of Functions Belonging to Generalized Lipschitz Class using Haar Scaling Function

In this paper, two new theorem on best wavelet approximationof the $ f\in Lip \alpha 0 <\alpha < 1; f\in Lip(\xi; p); 1\leq p < 1;$ have been estimated.

Shyam Lal | Susheel Kumar

[1] I. P. Natanson. Constructive function theory , 1964 .

[2] A. Bulthell. An Introduction to Wavelets, Wavelet Analysis and Its Applications, Volume 1, Charles K. Chui, Academic Press, 1992, x + 264 pp , 1993 .

[3] W. Sweldens,et al. Quadrature formulae and asymptotic error expansions for wavelet approximations of smooth functions , 1994 .

[4] I. Daubechies,et al. Two-scale difference equations I: existence and global regularity of solutions , 1991 .

[5] E. C. Titchmarsh,et al. The theory of functions , 1933 .