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Menger Fractal Acoustic Metamaterials with Double-Negative Property

2019 Thirteenth International Congress on Artificial Materials for Novel Wave Phenomena (Metamaterials), 2019
We construct new three-dimensional fractal acoustic metamaterials by adopting Menger structure, which have the double-negative property with a single structure. By adopting the finite element method and S-parameter retrieval method, the effective parameters of the acoustic metamaterials with different fractal orders are researched separately.
Yu Liu   +4 more
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Weaker forms of the Menger property in bitopological spaces

Quaestiones Mathematicae, 2018
In this paper we continue previous investigations on the weaker forms of the Menger property in bitopological spaces. We introduce weakly Menger property and study some topological properties of almost and weakly Menger bitopological spaces. We also consider the almost Hurewicz spaces in a bitopological context. Mathematics Subject Classication (2010):
A. Emre Eysen, Selma Özçağ
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Some properties and applications of Menger probabilistic inner product spaces

Fuzzy Sets and Systems, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jian-Zhong Xiao, Xing-Hua Zhu
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Relativization of set strongly star-Menger property

Topology and its Applications
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Singh, Sumit, Sharma, Anuj
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Remarks on the Menger property of C(X,2)

Topology and its Applications, 2019
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On weaker forms of Menger, Rothberger and Hurewicz properties

2009
Summary: We introduce new star selection principles defined by neighbourhoods and stars which are weaker versions of the Menger, Rothberger and Hurewicz properties; in particular the properties introduced are between strong star versions and star versions of the corresponding properties defined in [\textit{L. D. Kočinac}, Publ. Math. 55, No.~3--4, 421--
BONANZINGA, Maddalena   +3 more
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Consonant spaces of countable type and the Menger property

Topology and its Applications
If a topological space \(X\) is consonant and either of weak closed countable type or regular and of countable type then \(X\) has property P which in turn is equivalent to the Menger property at infinity provided that \(X\) is completely regular. The product of countably many spaces having property P also has property P.
openaire   +2 more sources

Alternative therapeutic strategies to treat antibiotic-resistant pathogens

Nature Reviews Microbiology, 2023
Craig R Macnair, Steven T Rutherford
exaly  

Structure–property–function relationships of natural and engineered wood

Nature Reviews Materials, 2020
Chaoji Chen, Yudi Kuang, Shuze Zhu
exaly  

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