12,605 research outputs found

    Attitudes toward and inferred beliefs for religious ingroup/outgroup members: Muslim children of Pakistani heritage in the United Kingdom and Saudi Arabia

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    The post-9/11 era has seen a surge in writings on “Muslim” issues in the West, but little is known about Muslim children's perspectives. Attitudes toward, and beliefs about, the religious ingroup and outgroup were examined in the present study with 5–6-year-old Muslims of Pakistani heritage in the United Kingdom (UK) and Saudi Arabia (SA). Participants completed trait attribution and liking tasks and answered questions on God beliefs and religious practice about themselves, Muslims (ingroup) and non-Muslims (outgroup). Participants described ingroup members more positively, liked them more, and inferred that they held more religious beliefs than outgroup members. Liking was positively associated with outgroup liking for UK participants, who described outgroup members more positively with more religious beliefs, compared with SA participants whose ingroup attitudes were negatively associated with outgroup attitudes. Our findings are discussed in the light of theory and research, and implications for education contexts and well-being are considered

    Quasi-dark Mode in a Metamaterial for Analogous Electromagnetically-induced Transparency

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    We study a planar metamaterial supporting electromagnetically-induced transparency (EIT)-like effect by exploiting the coupling between bright and quasi-dark eigenmodes. The specific design of such a metamaterial consists of a cut-wire (CW) and a single-gap split-ring resonator (SRR). From the numerical and the analytical results we demonstrate that the response of SRR, which is weakly excited by external electric field, is mitigated to be a quasi-dark eigenmode in the presence of strongly radiative CW. This result suggests more relaxed conditions for the realization of devices utilizing the EIT-like effects in metamaterial, and thereby widens the possibilities for many different structural implementations.Comment: 11 pages, 4 figure

    Topology design and performance analysis of an integrated communication network

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    A research study on the topology design and performance analysis for the Space Station Information System (SSIS) network is conducted. It is begun with a survey of existing research efforts in network topology design. Then a new approach for topology design is presented. It uses an efficient algorithm to generate candidate network designs (consisting of subsets of the set of all network components) in increasing order of their total costs, and checks each design to see if it forms an acceptable network. This technique gives the true cost-optimal network, and is particularly useful when the network has many constraints and not too many components. The algorithm for generating subsets is described in detail, and various aspects of the overall design procedure are discussed. Two more efficient versions of this algorithm (applicable in specific situations) are also given. Next, two important aspects of network performance analysis: network reliability and message delays are discussed. A new model is introduced to study the reliability of a network with dependent failures. For message delays, a collection of formulas from existing research results is given to compute or estimate the delays of messages in a communication network without making the independence assumption. The design algorithm coded in PASCAL is included as an appendix

    Schubert Polynomials for the affine Grassmannian of the symplectic group

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    We study the Schubert calculus of the affine Grassmannian Gr of the symplectic group. The integral homology and cohomology rings of Gr are identified with dual Hopf algebras of symmetric functions, defined in terms of Schur's P and Q-functions. An explicit combinatorial description is obtained for the Schubert basis of the cohomology of Gr, and this is extended to a definition of the affine type C Stanley symmetric functions. A homology Pieri rule is also given for the product of a special Schubert class with an arbitrary one.Comment: 45 page

    British Sikhs in complementary schooling: the role of heritage language proficiency and ‘culture learning’ in ethnic identity and bicultural adaptation

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    While the debate regarding bilingual benefits persists within the cognitive sciences, education research has documented various functions that heritage languages (HL) serve their speakers through bicultural adaptation. The present study adopted a mixed-methods approach to gauge HL proficiency and use, cultural participation and ethnic and mainstream identities, and to examine multiple perspectives on HL learning with complementary schooling (CS) among British Sikhs. Seventy-four 6- to 15-year-olds completed scales for perceived oral and literate abilities, language use across contexts, British and Sikh identifications, and participation in cultural activities. Children filled in open-ended items, while parents and teachers discussed in interviews and focus groups, their motivations for HL learning and CS experiences. The majority of children self-reported ‘good’ proficiency, which differed between generations as impacted by home use and was associated with cultural participation and Sikh identification. Most children referred to practical utility while most parents regarded culture retention as the dominant motivation for HL learning. Teachers discussed how teaching beyond the second generation and language shifts presented both challenges and opportunities. Still, all parties corroborated on the pertinence of HL maintenance as facilitated by CS through ‘culture learning’ towards a strong ethnic identity and bicultural adaptation

    A one-sided Prime Ideal Principle for noncommutative rings

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    Completely prime right ideals are introduced as a one-sided generalization of the concept of a prime ideal in a commutative ring. Some of their basic properties are investigated, pointing out both similarities and differences between these right ideals and their commutative counterparts. We prove the Completely Prime Ideal Principle, a theorem stating that right ideals that are maximal in a specific sense must be completely prime. We offer a number of applications of the Completely Prime Ideal Principle arising from many diverse concepts in rings and modules. These applications show how completely prime right ideals control the one-sided structure of a ring, and they recover earlier theorems stating that certain noncommutative rings are domains (namely, proper right PCI rings and rings with the right restricted minimum condition that are not right artinian). In order to provide a deeper understanding of the set of completely prime right ideals in a general ring, we study the special subset of comonoform right ideals.Comment: 38 page

    Spin Degree of Freedom in a Two-Dimensional Electron Liquid

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    We have investigated correlation between spin polarization and magnetotransport in a high mobility silicon inversion layer which shows the metal-insulator transition. Increase in the resistivity in a parallel magnetic field reaches saturation at the critical field for the full polarization evaluated from an analysis of low-field Shubnikov-de Haas oscillations. By rotating the sample at various total strength of the magnetic field, we found that the normal component of the magnetic field at minima in the diagonal resistivity increases linearly with the concentration of ``spin-up'' electrons.Comment: 4 pages, RevTeX, 6 eps-figures, to appear in PR

    Resolving the Large-N Nuclear Potential Puzzle

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    The large NcN_c nuclear potential puzzle arose because three- and higher-meson exchange contributions to the nucleon-nucleon potential did not automatically yield cancellations that make these contributions consistent with the general large NcN_c scaling rules for the potential. Here it is proposed that the resolution to this puzzle is that the scaling rules only apply for energy-independent potentials while all of the cases with apparent inconsistencies were for energy-dependent potentials. It is shown explicitly how energy-dependent potentials can have radically different large N behavior than an equivalent energy-independent one. One class of three-meson graphs is computed in which the contribution to the energy-independent potential is consistent with the general large N rules even though the energy-dependent potential is not.Comment: Corrections to the toy mode
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