MODULATION SPACES AND A CLASS OF BOUNDED MULTILINEAR PSEUDODIFFERENTIAL OPERATORS

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Modulation Spaces: Looking Back and Ahead (2006, unknown): “[12] Á.”
Pseudodifferential operators on locally compact abelian groups and Sjöstrand's symbol class (2006, methodology): “(ii) M m is the dual space of M 0,0 1/m := closM∞,∞ 1/m (SC) (the closure of the test functions with respect to the M∞-norm), likewise M∞,1 m (G) is the dual of closM1,∞ 1/m (SC) (See [3]).”
On the Hörmander Classes of Bilinear Pseudodifferential Operators (2009, background): “[8], [2], [4], [6] and, much recently, in Bernicot [9] and Bernicot and Torres [10].”
Time-Frequency Analysis of Sjöstrand's Class (2004, background): “For p = ∞ or q = ∞, the argument has to be modified as in [5].”