Lattice tiling and the Weyl—Heisenberg frames

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The Spectral Function of Shift-Invariant Spaces (2003, unknown): “Another proof of Rieffel’s incompleteness theorem (again based on von Neumann algebras) was recently given by Gabardo and Han [GH] (see also [ HWa , Thm.”
Density, overcompleteness, and localization of frames (2006, background): “While there have been several recent advances in the theory of irregular Gabor frames, e.g., [Jan98], [CFZ01], [ HW01 ], [SZ02], [LW03], to date essentially nothing has been known about the structure of the canonical dual of an irregular Gabor frame beyond the fact that it is some collection of elem”
The Theory of Wavelets with Composite Dilations (2006, background): “is a Parseval frame for L 2 (S0) ∨ (this fact is well known and can be found, for example, in [ 11 ]).”
The uniqueness of the dual of Weyl-Heisenberg subspace frames (2004, background): “[2–4,11,12,15,19–21,26] and the references therein for recent developments on WH-frames and subspace WH-frames).”