Few years ago Găvruţa gave the notions of K-frame and atomic system for a linear bounded operator K in a Hilbert space H in order to decompose R(K), the range of K, with a frame-like expansion. These notions are here generalized to the case of a densely defined and possibly unbounded operator A on a Hilbert space in a continuous setting, thus extending what have been done in a previous paper in a discrete framework
Controlled frames have been introduced to improve the numerical efficiency of iterative algorithms f...
In 2012 G\u{a}vru\c{t}a introduced the notions of $K$-frame and of atomic system for a linear bounde...
Abstract. Matrix representations of bounded Hilbert space operators are considered. The matrices in ...
Few years ago Găvruţa gave the notions of K-frame and atomic system for a linear bounded operator ...
$K$-frames as a generalization of frames were introduced by L. Gu{a}vruc{t}a to study atomic systems...
AbstractFrames in Hilbert spaces are a redundant set of vectors which yield a representation for eac...
ABSTRACT. A continuous frame is a family of vectors in a Hilbert space which allows repro-ductions o...
In this paper some results of continuous frames are discussed. After giving some basic de nitions ab...
Abstract. In this note, we aim to show that several known gener-alizations of frames are equivalent ...
A continuous frame is a family of vectors in a Hilbert space which allows reproductions of arbitrary...
L. Gǎvruţa (2012) introduced a special kind of frames, named K-frames, where K is an operator, in Hi...
Abstract. In this paper we introduce a mean of a continuous frame which is a generalization of discr...
The theory of discrete and continuous frames was introduced for the purpose of analyzing and reconst...
The concept of frames in Hilbert spaces continues to play a very interesting role in many kinds of a...
Given a total sequence in a Hilbert space, we speak of an upper (resp. lower) semi-frame if the sequ...
Controlled frames have been introduced to improve the numerical efficiency of iterative algorithms f...
In 2012 G\u{a}vru\c{t}a introduced the notions of $K$-frame and of atomic system for a linear bounde...
Abstract. Matrix representations of bounded Hilbert space operators are considered. The matrices in ...
Few years ago Găvruţa gave the notions of K-frame and atomic system for a linear bounded operator ...
$K$-frames as a generalization of frames were introduced by L. Gu{a}vruc{t}a to study atomic systems...
AbstractFrames in Hilbert spaces are a redundant set of vectors which yield a representation for eac...
ABSTRACT. A continuous frame is a family of vectors in a Hilbert space which allows repro-ductions o...
In this paper some results of continuous frames are discussed. After giving some basic de nitions ab...
Abstract. In this note, we aim to show that several known gener-alizations of frames are equivalent ...
A continuous frame is a family of vectors in a Hilbert space which allows reproductions of arbitrary...
L. Gǎvruţa (2012) introduced a special kind of frames, named K-frames, where K is an operator, in Hi...
Abstract. In this paper we introduce a mean of a continuous frame which is a generalization of discr...
The theory of discrete and continuous frames was introduced for the purpose of analyzing and reconst...
The concept of frames in Hilbert spaces continues to play a very interesting role in many kinds of a...
Given a total sequence in a Hilbert space, we speak of an upper (resp. lower) semi-frame if the sequ...
Controlled frames have been introduced to improve the numerical efficiency of iterative algorithms f...
In 2012 G\u{a}vru\c{t}a introduced the notions of $K$-frame and of atomic system for a linear bounde...
Abstract. Matrix representations of bounded Hilbert space operators are considered. The matrices in ...