Decompositions of Besov–Morrey spaces and Triebel–Lizorkin–Morrey spaces

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Decomposition of Hardy–Morrey spaces (2009, background): “Tanaka [10] developed a theory of decompositions in the Besov–Morrey spaces N s pqr and the Triebel–Morrey spaces E s pqr with 0 < q p < ∞, 0 < r ∞, s ∈ R.”
Interpolation of Morrey-Campanato and related smoothness spaces (2014, background): “For a proof, we refer the reader to [63, 67] and [59].”
New Characterizations of Besov-Triebel-Lizorkin-Hausdorff Spaces Including Coorbits and Wavelets (2011, background): “It was shown in [57, 58, 43] that these spaces unify and generalize many classical function spaces including classical Besov and Triebel-Lizorkin spaces, Triebel-Lizorkin-Morrey spaces (see, for example, [51, 42, 41, 43]), Q spaces, and Hardy-Hausdorff spaces (see also [54, 55]).”
WAVELET CHARACTERIZATION OF BESOV-MORREY AND TRIEBEL-LIZORKIN-MORREY SPACES (2008, methodology): “Tanaka developed a theory of decompositions in N s pqr and Es pqr with 0 < q 6 p <∞, 0 < r 6∞ and s ∈ R in [15].”
Generalized coorbit space theory and inhomogeneous function spaces of Besov-Lizorkin-Triebel type (2010, background): “This is a straightforward generalization of the spaces appearing in [52, 44, 46, 47, 64].”
Generalized Morrey spaces and trace operator (2016, methodology): “when φ(t) = t, so that this paper will reinforce [60].”