Department of Mathematics, Ferdowsi University of Mashhad
Abstract
In this note, we aim to show that several known generalizations of frames are equivalent to the continuous frame defined by Ali et al. in 1993. Indeed, it is shown that these generalizations can be considered as an operator between two Hilbert spaces.
Avazzadeh, S. H., Kamyabi Gol, R. A., & Raisi Tousi, R. (2014). Continuous frames and g-frames. Bulletin of the Iranian Mathematical Society, 40(4), 1047-1055.
MLA
Avazzadeh, S. H., Kamyabi Gol, R. A., & Raisi Tousi, R. "Continuous frames and g-frames", Bulletin of the Iranian Mathematical Society, 40, 4, 2014, 1047-1055.
HARVARD
Avazzadeh S. H., Kamyabi Gol R. A., Raisi Tousi R. (2014). 'Continuous frames and g-frames', Bulletin of the Iranian Mathematical Society, 40(4), pp. 1047-1055.
CHICAGO
S. H. Avazzadeh, R. A. Kamyabi Gol & R. Raisi Tousi, "Continuous frames and g-frames," Bulletin of the Iranian Mathematical Society, 40 4 (2014): 1047-1055,
VANCOUVER
Avazzadeh S. H., Kamyabi Gol R. A., Raisi Tousi R. Continuous frames and g-frames. BIMS. 2014;40(4):1047-1055.
