APPROXIMATIONS IN HOLDER'S CLASS AND SOLUTION OF BESSEL'S DIFFERENTIAL EQUATIONS BY EXTENDED HAAR WAVELET

S. Lal, Harish Chandra Yadav
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Abstract

. In this paper, extended Haar wavelet has been introduced in the interval [0 ,λ ) , λ > 0 . It reduces to classical Haar wavelet for λ = 1 . The orthonormality of extended Haar wavelets has been discussed. The convergence analysis of an extended Haar wavelet series of a function f belonging to Hölder’s classes
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广义haar小波在holder类中的近似及贝塞尔微分方程的解
. 本文在区间[0,λ),λ > 0中引入了扩展Haar小波。当λ = 1时,它简化为经典Haar小波。讨论了扩展Haar小波的正交性。一类函数f的扩展Haar小波级数的收敛性分析
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来源期刊
Poincare Journal of Analysis and Applications
Poincare Journal of Analysis and Applications Mathematics-Applied Mathematics
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