A generalization of weighted, multiplier, controlled from frame and Bessel sequences to continuous
g-frames and continuous g-Bessel sequences in Hilbert spaces is presented in this study. Moreover,
we find a dual of a continuous g-frame in the case that the multiplier operator is invertible. Finally, it is
demonstrated that a controlled continuous g-frame is equivalent to a continuous g-frame.
Subjects | Engineering |
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Journal Section | Articles |
Authors | |
Publication Date | May 1, 2016 |
Published in Issue | Year 2016 Volume: 13 Issue: 1 |