24,477 research outputs found

    Electrical heating tests of uranium dioxide external fuel configuration at emitter temperature of 1900 K

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    Testing of two fuel clad specimens for thermionic reactor application is described. The annular UO2 fuel was clad on both sides with tungsten; heat rejection was radially inward. The tests were intended to study inner clad stability, fuel redistribution, and fuel melting problems. The specimens were tested in a vacuum chamber using electron bombardment heating. Fuel structural changes were studied using periodic gammagraphs and posttest metallography. The first specimen test was terminated at 50 hours because of a braze failure. The second specimen was tested for 240 hours when an outer clad leak developed due to a tungsten-water reaction. The fuel developed numerous cracks on cooldown but the inner clad remained dimensionally stable. The fuel cover gas did not impede the rate of fuel redistribution. Posttest examination showed the fuel had not melted during operation

    A realization of the Hecke algebra on the space of period functions for Gamma_0(n)

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    The standard realization of the Hecke algebra on classical holomorphic cusp forms and the corresponding period polynomials is well known. In this article we consider a nonstandard realization of the Hecke algebra on Maass cusp forms for the Hecke congruence subgroups Gamma_0(n). We show that the vector valued period functions derived recently by Hilgert, Mayer and Movasati as special eigenfunctions of the transfer operator for Gamma_0(n) are indeed related to the Maass cusp forms for these groups. This leads also to a simple interpretation of the ``Hecke like'' operators of these authors in terms of the aforementioned non standard realization of the Hecke algebra on the space of vector valued period functions.Comment: 30 pages; corrected typos and fixed incomplete proofs in section

    A Closer Look at the Test of Personal Intelligence Presentation

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    Personal intelligence is the capacity to reason about personality and personality-related information. To understand more about the structure of the mental abilities involved in personal intelligence, we fit several factor models to an ability based test of personal intelligence. A two-factor oblique simple structure model fit the data well. The findings inform us about the nature of abilities people use to understand personality in themselves and others

    A closer look at the Test of Personal Intelligence (TOPI)

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    Personal intelligence involves the capacity to reason about personality and personality-related information. Studying ability-based measures of personal intelligence creates a virtuous cycle of better measurement and better theoretical understanding. In Study 1 (N = 10,318), we conduct an item-level analysis of the Test of Personal Intelligence (TOPI) to explore people\u27s problem-solving abilities in the area. Personal intelligence divided into a Consistency-Congruency factor that concerned understanding traits and their associated behaviors, and a Dynamic-Analytic factor that involved understanding personality processes and goals. The finding cross-validated in Study 2 (N = 8,459). In Study 3 (N = 384), we examined correlates of the two factors. Understanding the abilities involved in personal intelligence may help us to educate people about how to better solve problems about personality

    Technical Supplement for the article Advances in Measuring Personal Intelligence

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    Technical Report for “When People Estimate their Personal Intelligence Who Is Overconfident? Who is Accurate?”

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    The Technical Supplement includes additional information about the article “Who Believes they are High in Personal Intelligence.” The Supplement is organized such that material follows the organization of the article, with the exception that group-wise analyses—i.e., analyses based on median splits of the archival samples on the Test of Personal Intelligence and Self-Estimated Personal Intelligence, are in their own Appendix owing to the considerable length of that material

    Test of Personal IntelligenceMini-12 (TOPI MINI-12): Brief Manual and Test (9th Edition)

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    Personal intelligence can be defined as the capacity to reason about personality and to use personality and personal information to enhance one’s thoughts, plans, and life experience (Mayer, 2008, p. 209). It is a “hot” intelligence in the sense of operating on information that is personally relevant and of importance to the individual. The gold standard for measuring intelligences is through the use of ability scales. The Test of Personal Intelligence (TOPI), a 134-item ability measure, has been developed over three versions (1.0, 1.1., and 1.2) to test the existence of personal intelligence and to provide for its measurement (Mayer, Panter & Caruso, 2012)

    TEST OF PERSONAL INTELLIGENCE 1.4 (TOPI 1.4) MANUAL

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    Personal intelligence involves the capacity to reason about personality and personality-relevant information. People high in personal intelligence are good at understanding themselves and others. The UNH Personality Lab developed a series of ability-based tests that assess this skill, under the name of the Test of Personal Intelligence (TOPI)

    Employees high in personal intelligence differ in workplace perceptions and behavior from their colleagues

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    Personal intelligence (PI) involves the ability to recognize, reason, and use information about personality to understand oneself and other people. Employees in two studies (Ns = 394, 482) completed the Test of Personal Intelligence (TOPI; e.g., Mayer, Panter, & Caruso, 2017a) and assessments of workplace perception and behavior. Higher PI was associated with higher perceived workplace support and lower counterproductive work behavior. These relationships continued to hold after controlling for other key variables. The results indicate the TOPI, although still in research trials, shows promise as a screening device for selecting employees and targeting individuals for training

    On the spectrum of Farey and Gauss maps

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    In this paper we introduce Hilbert spaces of holomorphic functions given by generalized Borel and Laplace transforms which are left invariant by the transfer operators of the Farey map and its induced version, the Gauss map, respectively. By means of a suitable operator-valued power series we are able to study simultaneously the spectrum of both these operators along with the analytic properties of the associated dynamical zeta functions.Comment: 23 page
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