The concept of b-frame which is a generalization of the frame in Hilbert spaces generated by the bilinear mapping is considered. b-frame operator is defined; analogues of some well-known results of frame theory are obtained in Hilbert spaces. Conditions for the existence of b-frame in Hilbert spaces are obtained; the relationship between the definite bounded surjective operator and b-frame is also studied. The concept of b-orthonormal b-basis is introduced
This paper is a contribution to frame theory. Frames in a Hilbert space are generalizations of ortho...
This paper is a contribution to frame theory. Frames in a Hilbert space are generalizations of ortho...
Firstly, we study the representation of g-frames in terms of linear combinations of simpler ones suc...
AbstractWe study the relationship among operators, orthonormal basis of subspaces and frames of subs...
The concept of g-frame is a natural extension of the frame. This article mainly discusses the relati...
AbstractFrames in Hilbert spaces are a redundant set of vectors which yield a representation for eac...
We study the relationship between operators, orthonormal basis of subspaces and frames of subspaces ...
Given the g-orthonormal basis for Hilbert space H, we characterize the g-frames, normalized tight g-...
In this work we take interest in frames and modulation spaces. On the basis of their properties, we ...
In this work we take interest in frames and modulation spaces. On the basis of their properties, we ...
In this work we take interest in frames and modulation spaces. On the basis of their properties, we ...
We study the relationship among operators, orthonormal basis of subspaces and frames of subspaces (a...
Abstract. In this note, we aim to show that several known gener-alizations of frames are equivalent ...
$K$-frames as a generalization of frames were introduced by L. Gu{a}vruc{t}a to study atomic systems...
We define in a natural way the bicomplex analog of the frames (bc-frames) in the setting of bicompl...
This paper is a contribution to frame theory. Frames in a Hilbert space are generalizations of ortho...
This paper is a contribution to frame theory. Frames in a Hilbert space are generalizations of ortho...
Firstly, we study the representation of g-frames in terms of linear combinations of simpler ones suc...
AbstractWe study the relationship among operators, orthonormal basis of subspaces and frames of subs...
The concept of g-frame is a natural extension of the frame. This article mainly discusses the relati...
AbstractFrames in Hilbert spaces are a redundant set of vectors which yield a representation for eac...
We study the relationship between operators, orthonormal basis of subspaces and frames of subspaces ...
Given the g-orthonormal basis for Hilbert space H, we characterize the g-frames, normalized tight g-...
In this work we take interest in frames and modulation spaces. On the basis of their properties, we ...
In this work we take interest in frames and modulation spaces. On the basis of their properties, we ...
In this work we take interest in frames and modulation spaces. On the basis of their properties, we ...
We study the relationship among operators, orthonormal basis of subspaces and frames of subspaces (a...
Abstract. In this note, we aim to show that several known gener-alizations of frames are equivalent ...
$K$-frames as a generalization of frames were introduced by L. Gu{a}vruc{t}a to study atomic systems...
We define in a natural way the bicomplex analog of the frames (bc-frames) in the setting of bicompl...
This paper is a contribution to frame theory. Frames in a Hilbert space are generalizations of ortho...
This paper is a contribution to frame theory. Frames in a Hilbert space are generalizations of ortho...
Firstly, we study the representation of g-frames in terms of linear combinations of simpler ones suc...