Abstract
We determine two-interval normalized tight frame wavelet sets for real dilation d 2 (1;1), and characterize all symmetric normalized tight frame wavelet sets. We also construct a normalized tight frame wavelet set which has an innite number of components accumulating at the origin. These normalized tight frame wavelet sets and their closures possess the same measure. Finally an example of a normalized tight frame wavelet set is provided whose measure is strictly less than the measure of its closure.
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