1 |
P.G. Cazassa & G. Kutyniok: Finite Frames Theory and Applications. Applied and Numerical Harmonic Analysis Series, Birkhauser, Boston, 2013.
|
2 |
I. Daubechies, A. Grossmann & Y. Meyer: Painless nonorthogonal expansions. J. Math. Phys. 27 (1986), 1271-1283.
DOI
|
3 |
T.C. Easwaran Nambudiri & K. Parthasarathy: Characterization of Weyl-Heisenberg frame operators. Bull. Sci. Math. 137 (2013), 322-324.
DOI
|
4 |
M. Janssen: Gabor representation of generalized functions. J. Math. Anal. Appl. 83 (1981), 377-394.
DOI
|
5 |
R.D. Malikiosis: A note on Gabor frames in finite dimensions. Appl. Comp. Harmonic Anal. 38 (2015), 318-330.
DOI
|
6 |
T.C. Easwaran Nambudiri & K. Parthasarathy: Generalised Weyl-Heisenberg frame operators. Bull. Sci. Math. 136 (2012), 44-53.
DOI
|
7 |
Z. Amiri, M. A. Dehghan, E. Rahimib & L. Soltania: Bessel subfusion sequences and subfusion frames. Iran. J. Math. Sci. Inform. 8 (2013), 31-38.
|
8 |
P.G. Cazassa & G. Kutyniok: Frames of subspaces, wavelets, frames and operator theory. American Mathematical Society, Contemporary Mathematics Publishers 345 (2004), 87-113.
DOI
|
9 |
O. Christensen and Y.C. Eldar: Oblique dual frames and shift-invariant spaces. Appl. Comput. Harmon. Anal. 17 (2004), 48-68.
DOI
|
10 |
R.J. Duffin & A.C. Schaeffler: A class of non-harmonic Fourier series. Trans. Amer. Math. Soc. 72 (1952), 341-366.
DOI
|
11 |
K. Grochenig: Foundations of Time Frequency Analysis. Birkhauser, Boston, 2001.
|
12 |
J. Laurence: Linear independence of Gabor systems in finite dimensional vector spaces. J. Fourier Anal. Appl. 11 (2005), 715-726.
DOI
|
13 |
S. Li & H. Ogawa: Pseudoframes for subspaces with applications. J. Fourier Anal. Appl. 10 (2004), 409-431.
DOI
|
14 |
G.E. Pfander: Gabor frames in finite dimensions. Birkhauser, Boston, 2010.
|
15 |
D. Gabor: Theory of communication. Journal of Institution of Electrical Engineers 93 (1946), 429-457.
|
16 |
O. Christensen: An Introduction to Frames and Riesz Bases. Second Edition, Birkhauser, Boston, 2016.
|