Results 11 to 20 of about 120,540 (307)
The aim of this paper is to introduce and investigate a new class of separable Banach spaces modeled after an example of Garling from 1968.
Fernando Albiac +2 more
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On the Classical Paranormed Sequence Spaces and Related Duals over the Non-Newtonian Complex Field
The studies on sequence spaces were extended by using the notion of associated multiplier sequences. A multiplier sequence can be used to accelerate the convergence of the sequences in some spaces.
Uğur Kadak +2 more
doaj +2 more sources
Paranormed Motzkin sequence spaces
In this article, it is obtained two new paranormed sequence spaces $c_0(\mathcal{M}, \mathfrak{p})$ and $c(\mathcal{M},\mathfrak{p})$ by the aid of the conservative Motzkin matrix operator $\mathcal{M}$ and is examined some topological properties of ...
Sezer Erdem +2 more
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Some Generalized Difference Sequence Spaces Defined by a Sequence of Moduli in n-Normed Spaces [PDF]
We introduce some new generalized difference sequence spaces by means of ideal convergence, infinite matrix, and a sequence of modulus functions over n-normed spaces.
Abdullah Alotaibi +2 more
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On l1-Invariant Sequence Spaces
In a recent paper the author [Stud. Math. 139, No.~1, 47-68 (2000; Zbl 0991.47013)] introduced and investigated extensively a new sectional property for topological sequence spaces. He names this additional property as the property KB. Here he has shown that the multipliers into \(\ell^?\) and multiplication by \(\ell^1\) play a similar role for KB as ...
Grosse-Erdmann, K.-G. +2 more
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Frèchet and (LB)-sequence spaces induced by dual Banach spaces of discrete Cesàro spaces
The research of J. Bonet was partially supported by the projects MTM2016-76647-P and GV Prometeo/2017/102 (Spain).Bonet Solves, JA.; Ricker, WJ. (2021). Frechet and (LB) sequence spaces induced by dual Banach spaces of discrete Cesaro spaces. Bulletin of
Ricker, Werner J. +2 more
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Double Sequence Spaces Definedby a Sequence of Modulus Functions over $n$-normed Spaces [PDF]
summary:In the present paper we introduce some double sequence spaces defined by a sequence of modulus function $ F = (f_{k,l})$ over $n$-normed spaces.
Esi, Ayhan, Sharma, Sunil K.
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A Fourier Analysis Based New Look at Integration
We approach the problem of integration for rough integrands and integrators, typically representing trajectories of stochastic processes possessing only some Hölder regularity of possibly low order, in the framework of para-control calculus.
Imkeller Peter, Perkowski Nicolas
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On some spaces of summable sequences and their duals
Suppose that S is the space of all summable sequences α with ‖α‖S=supn≥0|∑j=n∞αj| and J the space of all sequences β of bounded variation with ‖β‖J=|β0|+∑j=1∞|βj−βj−1|.
Geraldo Soares de Souza, G. O. Golightly
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Packing constant for Cesàro-Orlicz sequence spaces [PDF]
summary:The packing constant is an important and interesting geometric parameter of Banach spaces. Inspired by the packing constant for Orlicz sequence spaces, the main purpose of this paper is calculating the Kottman constant and the packing constant of
Ma, Zhen-Hua +2 more
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