Results 41 to 50 of about 15,325 (297)
Generation of topological space-time non-separable light pulses [PDF]
We report the generation of space-time non-separable toroidal pulses of complex topological structure. Such pulses, a formation of singularities propagating in free space, are ideal probes for toroidal and anapole modes in ...
Hou, Yaonan +13 more
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Ideal type-II Weyl points in topological circuits [PDF]
Weyl points (WPs), nodal degenerate points in three-dimensional (3D) momentum space, are said to be 'ideal' if they are symmetry-related and well-separated, and reside at the same energy and far from nontopological bands. Although type-II WPs have unique
Tao, Huibin +6 more
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Let C∞ (X) denote the family of real-valued continuous functions which vanish at infinity in the sense that {x ∈ X : |f(x)| ≥ 1/n} is compact in X for all n ∈ N. It is not in general true that C∞ (X) is an ideal of C(X).
Biswajit Mitra, Debojyoti Chowdhury
doaj +1 more source
Nano δI-closed Sets in Nano Ideal Topological Spaces [PDF]
This article investigates the notion of N-δI-closed sets and its properties in ideal nano topological space using the closure operator NclδI(S)={xÎՍ/ Nint(Ncl*(W))∩ S ≠ ∅, for each WÎWN(x)}.
K Palani +3 more
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Supra Generalized Closed Soft Sets with Respect to an Soft Ideal in Supra Soft Topological Spaces [PDF]
The concept of soft ideal was first introduced by Kandil et al. [13]. In 1999, Molodtsov [22] introduced the concept of soft sets as a general mathematical tool for dealing with uncertain objects.
A. El-Sheikh, S. +3 more
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In this article, we define a new sequence space generated by the domain of r-Cesàro matrix in Nakano sequence space. Some geometric and topological properties of this sequence space, the multiplication maps defined on it, and the eigenvalue distributions
Awad A. Bakery, OM Kalthum S. K. Mohamed
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Soft Topology in Ideal Topological Spaces
Summary: In this paper, \((X,\tau,E)\) denotes a soft topological space and \(\overline{\mathcal{I}}\) a soft ideal over \(X\) with the same set of parameters \(E\). We define an operator \((F,E)^\theta(\overline{\mathcal{I}},\tau)\) called the \(\theta\)-local function of \((F,E)\) with respect to \(\overline{\mathcal{I}}\) and \(\tau\).
openaire +3 more sources
Second approximation of local functions in ideal topological spaces [PDF]
This paper gives a new dimension to discuss the local function in ideal topological spaces. We calculate error operators for various type of local functions and introduce more perfect approximation of the local functions for discussing their properties ...
Islam, Md. Monirul, Modak, Shyamapada
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g_*^*-I-Closed Sets and Their Properties in in Ideal Topological Space [PDF]
There are many research papers that deal with different types of generalized closed sets. Levine [4] introduced generalized closed (briefly, -closed) sets and studied their basic properties and Veera Kumar [5] introduced -closed sets in topological ...
Rughzai Mahamood, Darwesh Mohammed
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On the Ideal Convergent Sequences in Fuzzy Normed Space [PDF]
This article discusses a variety of important notions, including ideal convergence and ideal Cauchyness of topological sequences produced by fuzzy normed spaces.
Olayan Albalawi +5 more
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