Results 11 to 20 of about 285,292 (271)
Strongly Summable Vector-Valued Sequence Spaces Defined by 2-modular [PDF]
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
doaj +3 more sources
Computing well-covered vector spaces of graphs using modular decomposition [PDF]
A graph is well-covered if all its maximal independent sets have the same cardinality. This concept was introduced by Plummer in 1970 and naturally generalizes to the weighted case. Given a graph G , a real-valued vertex weight function w is said to be a
Martin Milanič, Nevena Pivac
semanticscholar +3 more sources
Fixed Point of α-Modular Nonexpanive Mappings in Modular Vector Spaces ℓp(·)
Let C denote a convex subset within the vector space ℓp(·), and let T represent a mapping from C onto itself. Assume α=(α1,⋯,αn) is a multi-index in [0,1]n such that ∑i=1nαi=1, where α1>0 and αn>0.
B. B. Bin Dehaish, M. Khamsi
semanticscholar +4 more sources
Modular and fractional L-intersecting families of vector spaces [PDF]
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].
Rogers Mathew +3 more
semanticscholar +5 more sources
A unifying approach for some nonexpansiveness conditions on modular vector spaces
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
doaj +4 more sources
Numerical Reckoning Fixed Points of (ρE)-Type Mappings in Modular Vector Spaces [PDF]
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
doaj +2 more sources
A fixed point theorem for uniformly Lipschitzian mappings in modular vector spaces
We give a fixed point theorem for uniformly Lipschitzian mappings defined in modular vector spaces which have the uniform normal structure property in the modular sense. We also discuss this result in the variable exponent space `p(.) = { (xn) ∈ R; ∞ ∑ n=
R. M. Alfuraidan +2 more
semanticscholar +3 more sources
Over the two past decades, a new type of semiconductor power converter has appeared – modular multilevel converter. This topology consists of several transistor-capacitive modules, allowing to realize multilevel rectifiers and invertors with various ...
Александр Андреевич Плахтий +2 more
semanticscholar +5 more sources
Remark on a Fixed-Point Theorem in the Lebesgue Spaces of Variable Integrability Lp(·)
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
doaj +1 more source
Modular network SOM (mnSOM): from vector space to function space
Kohonen's self-organizing map (SOM), which performs topology-preserving transformation from a high dimensional data vector space to a low-dimensional map space, provides a powerful tool for data analysis, classification and visualization in many application fields. Despite its power, SOM can only deal with vectorized data, although many expansions have
T. Furukawa +3 more
semanticscholar +2 more sources

