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20202026
most citedContinuous frames in Hilbert C*-modules

1 citations · 1 across the 15 of their papers we have counts for

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15 papers

math.FA2026

Infinite Matrix Operators and -Frames in Hilbert Spaces

Hassan Hedayati Rad, Tayebe Lal Shateri

The concept of an -frame, recently introduced in frame theory, is obtained by applying an infinite invertible complex matrix to a sequence of elements of a Hilbert space $\mathc…

math.FA2025

E-frames multipliers

Hassan Hedayatirad, Tayebe Lal Shateri

-frames are a new generalization for the concept of frames for , where is an infinite invertible complex matrix mapping on …

math.FA2024

Controlled -frames in Hilbert spaces

H. Hedayatirad, T. L. Shateri

In the present paper, we introduce the notion of controlled -frames. Then we investigate and study some properties of them and characterize all controlled -duals associated w…

math.FA2024

--frames

H. Hedayatirad, T. L. Shateri

In the present paper, we introduce the notion of --frames for a separable Hilbert spaces , where is an invertible infinite matrix mapping on the Hilbert space…

math.FA2024

On -frames in Hilbert spaces

H. Hedayatirad, T. L. Shateri

In this paper, we have stated some results about this concept. Furthermore, we introduce the notion of controlled -frames and we characterize all controlled -duals associated…

math.MG2023

Common fixed point theorems for two mappings in -metric-like spaces

B. Mohebbi Najmabadi, T. L. Shateri

In this paper, we give some requirements under which two self-mappings have a common fixed point in -metric-like spaces.

math.FA2023

Characterization of duals of continuous frames in Hilbert C*-modules

H. Ghasemi, T. L. Shateri, A. Arefijamaal

In this paper, we investigate some characterizations of dual continuous frames and give some results about them. Also, we refer to the method of constructing a family of duals thro…

math.FA2022

Exact Continuous frames in Hilbert C*-modules

Hadi Ghasemi, Tayebe Lal Shateri

In the present paper, we investigate some properties of duals of continuous frames in Hilbert C*-modules. In particular, we give requirements so that by removing some elements of a…

math.FA2022

Some fixed point theorems for multi-valued mappings on partial cone metric spaces

T. L. Shateri, H. Isik

In this paper, we study the fixed point theory for multi-valued mappings on partial cone metric spaces. We prove an analogous to the well-known Kannan fixed point theorem and C…

math.FA2022

Continuous Riesz bases in Hilbert C*-modules

Hadi Ghasemi, Tayebe Lal Shateri

The paper is devoted to continuous frames and Riesz bases in Hilbert C*-modules. we define a continuous Riesz basis for Hilbert C*-modules and give some results about them.

math.FA2022

Double controlled cone metric spaces and the related fixed point theorems

T. L. Shateri

In this paper, we introduce double controlled cone metric spaces via two control functions. An example of a double controlled cone metric space by two incomparable functions, which…

math.FA2022

Common fixed point results in partial cone metric spaces

Tayebe Lal Shateri

The main aim of this paper is to study of fixed point theory in partial cone metric spaces. Infact, some common fixed point theorems for two mappings in partial cone metric spaces…

math.FA2022

A-2-Frames in A-2-inner product spaces

B. Mohebbi Najmabadi, T. L. Shateri

Certain results about frames are extended for the new frames in Hilbert C*-modules. In this paper, we introduce the notion of A-2-frames in A-2-inner product spaces and give some c…

math.FA2022★ 1 cited

Continuous frames in Hilbert C*-modules

Hadi Ghasemi, Tayebe Lal Shateri

In the present paper the notion of continuous frames is introduced and some results of these frames are proved. Next, we give the concept of duals of continuous frames in Hilbert C…

math.FA2020

Bi-additive s-functional inequalities and biderivations in modular spaces

Tayebe Laal Shateri

In this article, by using the fixed point method, we prove the generalized Hyers--Ulam stability of biderivations from an algebra to a modular space, associated to bi-additive s-fu…