S. Kabbaj

activity

20182022

most citedOn the minimal Sums of sequences in the tensor product of separable Hilbert spaces

1 citations · 1 across the 13 of their papers we have counts for

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4 papers · 1 filter

math.OA2021

Robustness of controlled $K$ -Fusion Frame in Hilbert C $^{*}$ -modules under erasures of submodules

Nadia Assila, Samir Kabbaj, Mohamed Otmani

Controlled $*$ -K-fusion frames are generalization of controlled fusion frames in frame theory. In this paper, we propose the notion of controlled $*$ -k-fusions frames on Hilb…

math.OA2019

Some generalizations of K-g-frames in Hilbert $C^{*}$ - module

H. Labrigui, A. Touri, S. Kabbaj

In this papers we investigate the g-frame and Bessel g-sequence related to a linear bounded operator $K$ in Hilbert $C^{*}$ -module and we establish some results.

math.OA2018

$$ -operator frame for $E n d_{A}^{} (H)$

Mohamed Rossafi, Samir Kabbaj

In this paper, a new notion of frames is introduced: $*$ -operator frame as generalization of $*$ -frames in Hilbert $C^{*}$ -modules introduced by A. Alijani and M. A. Dehgh…

math.OA2018

Some generalizations of frames in Hilbert modules

Mohamed Rossafi, Samir Kabbaj

Frames play significant role in various areas of science and engineering. In this paper, we introduce the concepts of frames for $E n d_{A}^{*} (H, K)$ and thei…

Robustness of controlled K-Fusion Frame in Hilbert C∗-modules under erasures of submodules

Some generalizations of K-g-frames in Hilbert C∗- module

∗-operator frame for EndA∗​(H)

Some generalizations of frames in Hilbert modules

Robustness of controlled $K$ -Fusion Frame in Hilbert C $^{*}$ -modules under erasures of submodules

Some generalizations of K-g-frames in Hilbert $C^{*}$ - module

$$ -operator frame for $E n d_{A}^{} (H)$