activity
20182021
most citedContinuous k-frames and their duals

1 citations · 1 across the 2 of their papers we have counts for

collaborators

8 papers

math.FA2021

Robustness of controlled fusion frames under erasures of subspaces and the approximation operator

Reza Ahmadi, Gholamreza Rahimlou, Vahid Sadri

Controlled frames which presented to improve the numerical output of iterative algorithms for inverting the frame operator, have been introduced by Balazs and et al. Also, these fr…

math.FA20191 cited

Continuous k-frames and their duals

Gholamreza Rahimlou, Reza Ahmadi, Mohammad Ali Jafarizadeh +1

k-frames were recently introduced by Gavruta in Hilbert spaces to study atomic systems with respect to a bounded linear operator. A continuous frame is a family of vectors in Hilbe…

math.FA2019

On continuous weaving fusion frames in Hilbert spaces

Vahid Sadri, Reza Ahmadi, Gholamreza Rahimlou

In this note, we first introduce the notation of weaving cfusion frames in separable Hilbert spaces. After reviewing the conditions for maintaining the weaving c-fusion frames unde…

math.FA2018

Generalized fusion frames in Hilbert spaces

Vahid Sadri, Gholamreza Rahimlou, Reza Ahmadi +1

After introducing g-frames and fusion frames by Sun and Casazza, combining these frames together is an interesting topic for research. In this paper, we introduce the generalized f…

math.FA2018

Some identities and inequalities for g-fusion frames

Ramazan Zarghami, Vahid Sadri, Reza Ahmadi

G-fusion frames which are obtained from the combination of g-frames and fusion frames were recently introduced for Hilbert spaces. In this paper, we present a new identity for g-fr…

math.FA2018

Weighted Riesz bases in g-fusion frames and their perturbation

Gholamreza Rahimlou, Vahid Sadri, Reza Ahmadi

In this paper, we introduce orthonoramal and Riesz bases for g-fusion frames and will show that the weights have basic roles. Next, we prove an effective theorem between frames and…