The theory of frames which appeared in the last half of the century, has been generalized rapidly and various generalizations of frames in Hilbert spaces and Hilbert $C^{\ast}$-modules. In this paper, we will give some new properties of modular Riesz basis and modular $g$-Riesz basis that present a generalization of the results established in a Hilbert space
Frame theory is an exciting, dynamic and fast paced subject with applications in numerous fields of ...
Frame theory is recently an active research area in mathematics, computer science, and engineering w...
In this paper, we introduce the concept of continuous $g$-fusion frame and $K$-$g$-fusion frame in H...
The theory of frames which appeared in the last half of the century, has been generalized rapidly an...
AbstractIn this paper we give some new results for g-frames in Hilbert C∗-modules and then we introd...
In this paper, we introduce the concept of $g$-dual frames for Hilbert $C^{*}$-modules, and then the...
AbstractWe extend the Casazza–Christensen general perturbation theorem for Hilbert space frames to m...
The frame theory is dynamic and exciting with various pure and applied mathematics applications. In ...
AbstractIn this paper we give some new results for g-frames in Hilbert C∗-modules and then we introd...
The paper is devoted to continuous frames and Riesz bases in Hilbert C*-modules. we define a continu...
Since the discovery in the early 1950\u27s, frames have emerged as an important tool in signal proce...
Since the discovery in the early 1950\u27s, frames have emerged as an important tool in signal proce...
In this paper we introduce frames of submodules for countably generated Hilbert K(H)-modules. We sho...
In this paper we introduce frames of submodules for countably generated Hilbert K(H)-modules. We sho...
A generalization of multiplier, controlled g-frames and g-Bessel sequences to ∗-g-frames and ∗-g-Bes...
Frame theory is an exciting, dynamic and fast paced subject with applications in numerous fields of ...
Frame theory is recently an active research area in mathematics, computer science, and engineering w...
In this paper, we introduce the concept of continuous $g$-fusion frame and $K$-$g$-fusion frame in H...
The theory of frames which appeared in the last half of the century, has been generalized rapidly an...
AbstractIn this paper we give some new results for g-frames in Hilbert C∗-modules and then we introd...
In this paper, we introduce the concept of $g$-dual frames for Hilbert $C^{*}$-modules, and then the...
AbstractWe extend the Casazza–Christensen general perturbation theorem for Hilbert space frames to m...
The frame theory is dynamic and exciting with various pure and applied mathematics applications. In ...
AbstractIn this paper we give some new results for g-frames in Hilbert C∗-modules and then we introd...
The paper is devoted to continuous frames and Riesz bases in Hilbert C*-modules. we define a continu...
Since the discovery in the early 1950\u27s, frames have emerged as an important tool in signal proce...
Since the discovery in the early 1950\u27s, frames have emerged as an important tool in signal proce...
In this paper we introduce frames of submodules for countably generated Hilbert K(H)-modules. We sho...
In this paper we introduce frames of submodules for countably generated Hilbert K(H)-modules. We sho...
A generalization of multiplier, controlled g-frames and g-Bessel sequences to ∗-g-frames and ∗-g-Bes...
Frame theory is an exciting, dynamic and fast paced subject with applications in numerous fields of ...
Frame theory is recently an active research area in mathematics, computer science, and engineering w...
In this paper, we introduce the concept of continuous $g$-fusion frame and $K$-$g$-fusion frame in H...