H. Labrigui

activity

20192022

collaborators

Showing math.FAShow all

6 papers · 1 filter

math.FA2022

Controlled continuous $$ - $g$ -Frames in Hilbert $C^{}$ -Modules

M'hamed Ghiati, Mohamed Rossafi, Mohammed Mouniane +2

The frame theory is dynamic and exciting with various pure and applied mathematics applications. In this paper, we introduce and study the concept of Controlled Continuous $*$ -$…

math.FA2020

Integral $K$ -Operator Frames for $E n d_{A}^{*} (H)$

Hatim Labrigui, Samir Kabbaj

In this work, we introduce a new concept of integral $K$ -operator frame for the set of all adjointable operators from Hilbert $C^{*}$ -modules $H$ to it self noted $End…

math.FA2020

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

Abdeslam Touri, Hatim Labrigui, Samir Kabbaj

In this paper we study the concept of controlled $*$ -operator frmae for $E n d_{A}^{*} (H)$ . Also we discuss characterizations of controlled $*$ -operator…

math.FA2020

Controlled Integral Frames for Hilbert $C^{*}$ -Modules

Hatim Labrigui, Samir Kabbaj

The notion of controlled frames for Hilbert spaces were introduced by Balazs, Antoine and Grybos to improve the numerical efficiency of iterative algorithms for inverting the frame…

math.FA2020

Integral $K$ -Operator Frames for $B (H)$

Hatim Labrigui, Mohamed Rossafi, Abdeslam Touri +1

In this paper, we will introduce a new notion, that of $K$ -Integral operator frames in the set of all bounded linear operators noted $B (H)$ , where $H$ is a separable Hilb…

math.FA2020

Continuous Controlled K-G-Frames for Hilbert $C^{*}$ -modules

Abdeslam Touri, Hatim Labrigui, Samir Kabbaj

Frame Theory has a great revolution for recent years. This Theory has been extended from Hilbert spaces to Hilbert $C^{*}$ -modules. The purpose of this paper is the introduction…

Controlled continuous ∗-g-Frames in Hilbert C∗-Modules

Integral K-Operator Frames for EndA∗​(H)

Controlled ∗-operator Frames for EndA∗​(H)

Controlled Integral Frames for Hilbert C∗-Modules

Integral K-Operator Frames for B(H)

Continuous Controlled K-G-Frames for Hilbert C∗-modules

Controlled continuous $$ - $g$ -Frames in Hilbert $C^{}$ -Modules

Integral $K$ -Operator Frames for $E n d_{A}^{*} (H)$

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

Controlled Integral Frames for Hilbert $C^{*}$ -Modules

Integral $K$ -Operator Frames for $B (H)$

Continuous Controlled K-G-Frames for Hilbert $C^{*}$ -modules