On Wavelet Approximation of Functions Belonging to Generalized Lipschitz Class Using Haar Scaling Function
Jitendra Kumar Kushwaha, Ajay Β· International Journal of Mathematics Trends and Technology Β· 2025
The degree of approximation of functions belonging to certain classes by using wavelet techniques is quite interesting in the present scenario. People working in this direction have used the Haar wavelet method in their investigations. But no work seems to have been done so far to find an approximation of functions πππΏπππΌπ,π to find the degree of approximation using the Haar wavelet method. Therefore, in this paper, two new theorems on wavelet approximation of the functions, ππΌπ,π , 0<πΌβ€1,1β€π<β, have been established.