Wavelet transforms and localization operators

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The Faber–Krahn inequality for the short-time Fourier transform (2021, background): “Since its ﬁrst appearance in the works by Berezin [8] and Daubechies [18], the applications of such operators have been manifold and the related literature is enormous: we refer to the books [9, 51] and the survey [16], and the references therein, for an account of the main results.”
Ultradistributions and Time-Frequency Analysis (2006, background): “• The cross Wigner distribution and the short-time Fourier transform play important role in the study of localization operators, [1], [11], [50].”
Two-Wavelet Localization Operators on $$ L^p(\mathbb{R}^n) $$ for the Weyl-Heisenberg Group (2004, background): “3 in the book [15] by Wong in this connection.”
Modulation Spaces: Looking Back and Ahead (2006, unknown): “[207] M.”
Time–Frequency analysis of localization operators (2003, background): “2 to existing results, we recall that the standard condition for A j1;j2 a to be bounded is aALNðRÞ; see [37].”