Space monitoring of the earth on the presence of solid domestic wastes using a discrete orthogonal transforms

Abstract

The paper investigates multivariate Wavelet Haar’s series. To study on the correctness is made by means of Tikhonov’s method. A theorem on stability and uniform convergence of a regularized summable function of the wavelet-Haar’s series functions in Lipschitz class with approximate coefficients is proved. An experiment confirms the validity of Tikhonov’s method using space monitoring of waste disposal facilities is conducted as an example. Namely, the decoding of space images-images using N-dimensional Haar’s wavelet transform is used.

Keywords

• Fourier transform
• N-dimensional discrete wavelet transform
• Wavelet Haar’s series
• N-dimensional discrete Fourier transform
• Tikhonov’s method
• space monitoring of waste disposal sites