Subspace Weyl-Heisenberg frames

By Jean-Pierre Gabardo, D. Han. 2001

60 citations recorded by the source corpus.

Subfields: Applied Mathematics

View Paper: https://www.semanticscholar.org/paper/4944caa5b01e288946e4edfee1aaef0286d69d47

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In Applied Mathematics

1. Deguang Han
2. Yang Wang
3. Xin-Rong Dai
4. Chun-Kit Lai
5. Xinggang He
6. Christopher Heil
7. Dorin Ervin Dutkay
8. Ka-Sing Lau

Citations in the corpus

• Lattice tiling and the Weyl—Heisenberg frames (2001, background): “In [GH1] and [ GH2 ] Gabardo and the rst author introduce a simple and general approach to the incompleteness property for arbitrary group-like unitary systems, and prove in particular that if there is a function g2 L2(R) such that G(L;K;g )i s complete for L2(Rd )t henjdetABj1.”
• 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.”
• The uniqueness of the dual of Weyl-Heisenberg subspace frames (2004, unknown): “[4,5,15]).”