Results 221 to 230 of about 43,954 (262)
Multipolar origin and polarization-controlled high-<i>Q</i> quasi-BIC Fano resonances in dielectric metasurfaces for sensing applications. [PDF]
Nanoscale AdvSarkar S, Zubair A.
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Spin-Qubit Noise Spectroscopy of Magnetic Berezinskii-Kosterlitz-Thouless Physics. [PDF]
Nano LettPotts M, Zhang S.
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Digital OTAs: Conventional Designs Versus Emerging Concept
Akbari M, Covi E, Gibertini P.
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IEEE Transactions on Cybernetics, 2015
The definition for ideal memory system is so strict that some physical elements cannot exist in the real world. In this paper, an ideal memory system can be extended to generate 15 different kinds of quasi-ideal memory systems, which are included in memory systems as its special cases and are different from ideal memory system.
Junwei, Sun, Yi, Shen
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The definition for ideal memory system is so strict that some physical elements cannot exist in the real world. In this paper, an ideal memory system can be extended to generate 15 different kinds of quasi-ideal memory systems, which are included in memory systems as its special cases and are different from ideal memory system.
Junwei, Sun, Yi, Shen
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Cubic Quasi-ideal of Semigroups
Missouri Journal of Mathematical Sciences, 2021The concept of cubic quasi-ideal in semigroups is introduced in this paper and the author studies the basic properties of it. Moreover, he obtains some necessary and sufficient conditions for a cubic bi-ideal in a semigroup to be a cubic quasi-ideal.
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QUASI-COMMUTATIVE PRINCIPAL IDEAL RINGS
The Quarterly Journal of Mathematics, 1986An element u in an associative ring R with identity is normalising if \(Ru=uR\). A quasi-commutative principal ideal ring (QCPIR) is a ring in which every two-sided ideal is generated by a normalising element. The author develops a detailed structure theory for QCPIRs, including the following results: any QCPIR is uniquely a finite direct sum of ...
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Binary mixtures of ionic liquids: Ideal, non-ideal, or quasi-ideal?
The Journal of Chemical Physics, 2021The mixing of ILs provides an opportunity for fine tuning the physiochemical properties of ILs for various applications. However, a suitable mixture having desired properties can only be designed when the physiochemical properties of the mixtures of ILs along with their spectroscopic properties are well understood. With an aim to achieve this objective,
Manjari Chakraborty +3 more
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Algebra Universalis, 2002
For a given collection of subsets \(\mathcal A\) of a quasi-ordered set or a poset \(Z\) the author defines the collection \(\mathcal I(\mathcal A)\) of \(\mathcal A\)-ideals of \(Z\). They form a closure system, and this leads to the definition of \(\mathcal A\)-ideal continuity of functions.
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For a given collection of subsets \(\mathcal A\) of a quasi-ordered set or a poset \(Z\) the author defines the collection \(\mathcal I(\mathcal A)\) of \(\mathcal A\)-ideals of \(Z\). They form a closure system, and this leads to the definition of \(\mathcal A\)-ideal continuity of functions.
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