Results 1 to 10 of about 201,576 (288)
Strongly Summable Vector-Valued Sequence Spaces Defined by 2-modular [PDF]
Cauchy: Jurnal Matematika Murni dan Aplikasi, 2021 Summability is an important concept in sequence spaces. One summability concept is strongly Cesaro summable. In this paper, we study a subset of the set of all vector-valued sequence in 2-modular space.
Burhanudin Arif Nurnugroho +1 more
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A Complex Structure for Two-Typed Tangent Spaces [PDF]
EntropyThis study concerns Riemannian manifolds with two types of tangent vectors. Let it be given that there are two subspaces of a tangent space with the property that each tangent vector has a unique decomposition as the sum of a vector in one subspace and a
Jan Naudts
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Numerical Reckoning Fixed Points of (ρE)-Type Mappings in Modular Vector Spaces [PDF]
Mathematics, 2019 In this paper, we study an iteration process introduced by Thakur et al. for Suzuki mappings in Banach spaces, in the new context of modular vector spaces.
Wissam Kassab, Teodor Ţurcanu
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Space vector pulse width modulation strategy for modular multilevel converters in power system
IET Cyber-Physical Systems, 2023 As a superior modulation strategy, space vector pulse width modulation (SVPWM) provides redundant voltage vectors and adjustable action time, which can achieve multi‐objective control of modular multilevel converter (MMC).
Shengyang Lu +9 more
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IET Power Electronics, 2021 Modulation strategy plays an important role in the good performance of modular multilevel converter (MMC). Since MMC has a special structure as well as a large number of submodules (SMs), it is almost impossible to apply the conventional multilevel space
Zhihong Bai +4 more
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A unifying approach for some nonexpansiveness conditions on modular vector spaces
Nonlinear Analysis, 2020 This paper provides a new, symmetric, nonexpansiveness condition to extend the classical Suzuki mappings. The newly introduced property is proved to be equivalent to condition (E) on Banach spaces, while it leads to an entirely new class of mappings when
Andrea Bejenaru, Mihai Postolache
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Remark on a Fixed-Point Theorem in the Lebesgue Spaces of Variable Integrability Lp(·)
Mathematics, 2022 In a personal communication, Prof. Domínguez Benavides noted that a fixed-point theorem for modular nonexpansive mappings in Lp(·)(Ω) obtained under the assumptions p+1. Therefore, the conclusion is well known.
Mohamed A. Khamsi, Osvaldo D. Méndez
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Modular and Fractional $L$-Intersecting Families of Vector Spaces
The Electronic Journal of Combinatorics, 2022 This paper is divided into two logical parts. In the first part of this paper, we prove the following theorem which is the $q$-analogue of a generalized modular Ray-Chaudhuri-Wilson Theorem shown in [Alon, Babai, Suzuki, J. Combin. Theory Series A, 1991]. It is also a generalization of the main theorem in [Frankl and Graham, European J. Combin.
Mathew, Rogers +3 more
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Modular Geometric Properties in Variable Exponent Spaces
Mathematics, 2022 Much has been written on variable exponent spaces in recent years. Most of the literature deals with the normed space structure of such spaces. However, because of the variability of the exponent, the underlying modular structure of these spaces is ...
Mohamed A. Khamsi +2 more
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New Modular Fixed-Point Theorem in the Variable Exponent Spaces ℓp(.)
Mathematics, 2022 In this work, we prove a fixed-point theorem in the variable exponent spaces ℓp(.), when p−=1 without further conditions. This result is new and adds more information regarding the modular structure of these spaces.
Amnay El Amri, Mohamed A. Khamsi
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