Titlebook: Wavelet Transforms and Localization Operators; M. W. Wong Book 2002 Springer Basel AG 2002 functional analysis.harmonic analysis.mathemati

Antarctic

Adjoints,ole since its appearance in Example 5.7. In this chapter we show that it is an object of interest in its own right. We are particularly interested in the adjoints of wavelet transforms for left regular representations of unimodular groups.

senile-dementia

Adjoints,ole since its appearance in Example 5.7. In this chapter we show that it is an object of interest in its own right. We are particularly interested in the adjoints of wavelet transforms for left regular representations of unimodular groups.

LVAD360

Localization Operators,bert space . In this chapter we introduce a class of bounded linear operators .. : . → ., which are related to the wavelet transform .. : . → ..(.) defined by (7.1), for all . in .. (.),1 ≤ . ≤ ∞. We first tackle this problem for . in L.(.) or ..(.). In the case when . = 1, we do not need the assump

減弱不好

AND

,,, Norm Inequalities, 1 ≤ , ≤ ∞,reducible and square-integrable representation of a locally compact and Hausdorff group . on a Hilbert space . is in the Schatten-von Neumann class .., 1 ≤ . ≤ ∞. When . = 1, the irreducibility of the representation π: . → .(.) can be dispensed with.

入伍儀式

Amylase

Classify

Anthropoid

恫嚇

Two-Wavelet Theory,ion π: . → . of . on . In this chapter we introduce the notion of a localization operator ..: . → ., which is defined in terms of a symbol . in ... and two admissible wavelets . and . for the square-integrable representation π: . →. of . on .. It is proved in this chapter that ..: . → . is in .. and