Abstract
We examine Faber’s type decompositions for spaces of linear minimal splines. The purpose of the paper is investigating new types of spline wavelets for nonuniform grids on a closed interval. Construction of calibration relations for two-fold refining of a initial arbitrary nonuniform grid leads to lazy linear spline wavelet decomposition.We examine Faber’s type decompositions for spaces of linear minimal splines. The purpose of the paper is investigating new types of spline wavelets for nonuniform grids on a closed interval. Construction of calibration relations for two-fold refining of a initial arbitrary nonuniform grid leads to lazy linear spline wavelet decomposition.
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