Banach frames for α-modulation spaces

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Window-Dependent Bases for Efficient Representations of the Stockwell Transform (2014, methodology): “The aﬃne Weyl-Heisenberg group is also connected to the deﬁnition of α -modulation spaces, see [2, 8, 14], which represents, at the level of coorbit theory, a sort of interpolation between Modulation spaces and Besov spaces.”
Generalized coorbit theory, Banach frames, and the relation to α‐modulation spaces (2008, methodology): “Since Lp bandlimited functions are certainly dense (weak*-dense for p = ∞) in M p,p (see [21, 25]) this shows immediately that M p,p = H0 ‖·‖Ms,α p,p .”
α-modulation spaces (I) scaling, embedding and algebraic properties (2014, methodology): “[10] M. Fornasier, Banach frames for α-modulation spaces, Appl.”
Letter to the Editor: Stockwell and Wavelet Transforms (2006, background): “Details on this connections can be found in the references [3, 6, 8, 16 , 20].”
Intrinsic Localization of Frames (2005, background): “and unstructured wavelet frames [1], frames for α-modulation spaces[16, 20, 21], the density and excess of frames [2], and numerical analysis [6, 36].”