In Hardy (Proc Camb Philos 19:86-95, 1916), Hardy defined the normed spaces C-r and C-ro of all regularly convergent and regularly null double sequences and made convergence factor calculations (i.e. some beta-dual calculations). In this paper, we extend these spaces to the paranormed spaces and C-r(t)and C-ro(t). Also, we define the paranormed spaces C-tr(t) and C-tro(t) of all totally regularly convergent and totally regularly null double sequences. We examine some topological properties of these spaces and determine their alpha-, beta- and gamma-duals
In this paper, we define and study the notion of statistically convergent and statistically Cauchy d...
Paranormed spaces are important as a generalization of the normed spaces in terms of having more gen...
We define generalized paranormed sequence spaces (c) over bar(sigma, M, p, q, s), (c) over bar (0)(s...
In this paper, we introduce the paranormed sequence space M-u (t) corresponding to the normed space ...
In this paper, we introduce the paranormed sequence space $\mathcal{M}_{u}(t)$ corresponding to the ...
In this paper, we introduce the paranormed sequence space L(t) which is the generalization of the sp...
We introduce the notion of (λ, µ)-statistical convergence of double sequences in a setting of parano...
AbstractIn this study, we define the double sequence spaces BS, BS(t), CSp, CSbp, CSr and BV, and al...
The sequence space $ BV_{\sigma } $, the space of all sequence of $ \sigma $-bounded variation, was ...
In this study, as the domain of four-dimensional backward difference matrix in the space Lu(t) , we ...
Abstract. In this article we introduce different types of multiplier I-convergent double sequence sp...
The studies on sequence spaces were extended by using the notion of associated multiplier sequences....
The idea of (lambda, mu) statistical convergence was given by Mursaleen. The fundament aim of the ar...
Let P = (pk) be a bounded positive sequence and let A = (ank) be an infinite ma-trix with all ank ≥ ...
The studies on sequence spaces were extended by using the notion of associated multiplier sequences....
In this paper, we define and study the notion of statistically convergent and statistically Cauchy d...
Paranormed spaces are important as a generalization of the normed spaces in terms of having more gen...
We define generalized paranormed sequence spaces (c) over bar(sigma, M, p, q, s), (c) over bar (0)(s...
In this paper, we introduce the paranormed sequence space M-u (t) corresponding to the normed space ...
In this paper, we introduce the paranormed sequence space $\mathcal{M}_{u}(t)$ corresponding to the ...
In this paper, we introduce the paranormed sequence space L(t) which is the generalization of the sp...
We introduce the notion of (λ, µ)-statistical convergence of double sequences in a setting of parano...
AbstractIn this study, we define the double sequence spaces BS, BS(t), CSp, CSbp, CSr and BV, and al...
The sequence space $ BV_{\sigma } $, the space of all sequence of $ \sigma $-bounded variation, was ...
In this study, as the domain of four-dimensional backward difference matrix in the space Lu(t) , we ...
Abstract. In this article we introduce different types of multiplier I-convergent double sequence sp...
The studies on sequence spaces were extended by using the notion of associated multiplier sequences....
The idea of (lambda, mu) statistical convergence was given by Mursaleen. The fundament aim of the ar...
Let P = (pk) be a bounded positive sequence and let A = (ank) be an infinite ma-trix with all ank ≥ ...
The studies on sequence spaces were extended by using the notion of associated multiplier sequences....
In this paper, we define and study the notion of statistically convergent and statistically Cauchy d...
Paranormed spaces are important as a generalization of the normed spaces in terms of having more gen...
We define generalized paranormed sequence spaces (c) over bar(sigma, M, p, q, s), (c) over bar (0)(s...