In this work, we introduce some new generalized sequence spaces related to the spaces ??(p),c(p) and c0(p). Furthermore, we investigate some topological properties such as the completeness and the isomorphism, and we also give some inclusion relations among these sequence spaces. In addition, we compute the ?-, ?- and ?-duals of these spaces, and characterize certain matrix transformations on these sequence spaces. © 2011 Elsevier Ltd
Maddox defined the sequence spaces ??(p) , c(p) and c0(p) in Maddox (Q J Math Oxf Lond 18(2):345–355...
Let P = (pk) be a bounded positive sequence and let A = (ank) be an infinite ma-trix with all ank ≥ ...
Kara, Emrah Evren/0000-0002-6398-4065WOS: 000371145000023In this study, we define new paranormed seq...
In this work, we introduce some new generalized sequence spaces related to the spaces l(infinity)(p)...
In this work, we introduce some new generalized sequence spaces related to the spaces l(infinity)(p)...
AbstractThe sequence spaces ℓ∞(p), c(p) and c0(p) were introduced and studied by Maddox [I.J. Maddox...
AbstractIn the present paper, we introduce the spaces c0Δuλ and cΔuλ, which are BK-spaces of non-abs...
In the present paper, we introduce the spaces c0Δuλ and cΔuλ, which are BK-spaces of non-absolute ty...
Maddox defined the space ? (p) of the sequences x = (x k) such that k = 0 ? | x k | p k < in Maddox,...
In this paper, we introduce the paranormed sequence space L(t) which is the generalization of the sp...
AbstractIn this study, we define the double sequence spaces BS, BS(t), CSp, CSbp, CSr and BV, and al...
The spaces ?co(p), ?c(p) and ? linfin(p) were defined by Ahmad and Mursaleen [1]. In [2], Altay and ...
The spaces ?co(p), ?c(p) and ? linfin(p) were defined by Ahmad and Mursaleen [1]. In [2], Altay and ...
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 ...
Maddox defined the sequence spaces ??(p) , c(p) and c0(p) in Maddox (Q J Math Oxf Lond 18(2):345–355...
Let P = (pk) be a bounded positive sequence and let A = (ank) be an infinite ma-trix with all ank ≥ ...
Kara, Emrah Evren/0000-0002-6398-4065WOS: 000371145000023In this study, we define new paranormed seq...
In this work, we introduce some new generalized sequence spaces related to the spaces l(infinity)(p)...
In this work, we introduce some new generalized sequence spaces related to the spaces l(infinity)(p)...
AbstractThe sequence spaces ℓ∞(p), c(p) and c0(p) were introduced and studied by Maddox [I.J. Maddox...
AbstractIn the present paper, we introduce the spaces c0Δuλ and cΔuλ, which are BK-spaces of non-abs...
In the present paper, we introduce the spaces c0Δuλ and cΔuλ, which are BK-spaces of non-absolute ty...
Maddox defined the space ? (p) of the sequences x = (x k) such that k = 0 ? | x k | p k < in Maddox,...
In this paper, we introduce the paranormed sequence space L(t) which is the generalization of the sp...
AbstractIn this study, we define the double sequence spaces BS, BS(t), CSp, CSbp, CSr and BV, and al...
The spaces ?co(p), ?c(p) and ? linfin(p) were defined by Ahmad and Mursaleen [1]. In [2], Altay and ...
The spaces ?co(p), ?c(p) and ? linfin(p) were defined by Ahmad and Mursaleen [1]. In [2], Altay and ...
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 ...
Maddox defined the sequence spaces ??(p) , c(p) and c0(p) in Maddox (Q J Math Oxf Lond 18(2):345–355...
Let P = (pk) be a bounded positive sequence and let A = (ank) be an infinite ma-trix with all ank ≥ ...
Kara, Emrah Evren/0000-0002-6398-4065WOS: 000371145000023In this study, we define new paranormed seq...