1,245 research outputs found

    High-precision estimate of g4 in the 2D Ising model

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    We compute the renormalized four-point coupling in the 2d Ising model using transfer-matrix techniques. We greatly reduce the systematic uncertainties which usually affect this type of calculations by using the exact knowledge of several terms in the scaling function of the free energy. Our final result is g4=14.69735(3).Comment: 17 pages, revised version with minor changes, accepted for publication in Journal of Physics

    Renormalised four-point coupling constant in the three-dimensional O(N) model with N=0

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    We simulate self-avoiding walks on a cubic lattice and determine the second virial coefficient for walks of different lengths. This allows us to determine the critical value of the renormalized four-point coupling constant in the three-dimensional N-vector universality class for N=0. We obtain g* = 1.4005(5), where g is normalized so that the three-dimensional field-theoretical beta-function behaves as \beta(g) = - g + g^2 for small g. As a byproduct, we also obtain precise estimates of the interpenetration ratio Psi*, Psi* = 0.24685(11), and of the exponent \nu, \nu = 0.5876(2).Comment: 16 page

    DESIGNING BETTER EXERGAMES: APPLICATION OF FLOW CONCEPTS AND THE FITT PRINCIPLE TO FULL BODY EXERTION VIDEO GAMES AND FLEXIBLE CHALLENGE SYSTEMS

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    Exercise video games have a recognized potential for widespread use as tools for effective exercise. Current exergames do not consistently strike a successful balance between the “fun gameplay” and “effective exercise” aspects of the ideal exergame. Our research into the design of better exergames applies existing gameflow research and established exercise guidelines, such as those published by the American College of Sports Medicine, to a collection of four custom exergames: Astrojumper, Washboard, Sweet Harvest and Legerdemain implement full-body motion mechanics that support different types of exercise, and vary in intended duration of play, game complexity, and level of physical challenge. Each game also implements a difficulty adjustment system that detects player performance from in-game data and dynamically adjusts game difficulty, in order to balance between a player’s fitness level and the physical challenge presented by the game. We have evaluated the games produced by our design approach through a series of user studies on players’ physiological and psychological responses to gameplay, finding that balance between challenge types (cognitive or physical) is an important consideration along with challenge-skill balance, and further, that game mechanics able to support creativity of movement are an effective means of bridging between gameplay and exercise in order to improve the player experience

    Qual o valor do ser humano? Sobre a idolatria do dinheiro na sociedade

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    O uso do dinheiro faz parte das relações humanas como instrumentopara garantir direitos para a preservação da vida de cada pessoa. A economia vive das trocas de produção e do dinheiro. Assim, o ser humano tem suas necessidades atendidas pela circulação de dinheiro e pelo compartilhamento da produção de bens. O mercado que se coloca como um deus, para atender as suas próprias necessidades, transforma o ser humano em mercadoria. Esse “capital humano” mercantiliza asrelações sociais, criando seres humanos úteis e inúteis para o mercado. O lucro e o dinheiro são transformados em ídolos impiedosos. Martinho Lutero e Karl Marx, como intérprete do Reformador, apontavam para a natureza idólatra do dinheiro. Tudo é transformado em valor econômico, desde o valor que se atribui à pessoa como sujeito, nas relações sociais, no Estado, na política, até o existente nas eleições, nas amizades, nas relações familiares e no sistema de saúde pública. A ganância, enquanto virtude individual em uma economia marcada pelo dinheiro, corrói asrelações pessoais e institucionais. A dignidade humana é um valor que não pode ser reduzido ao valor monetário. O dinheiro precisa estar a serviço do ser humano. A pessoa não é mercadoria, mas sua dignidade deve ser fortalecida pelas trocas justas das dinâmicas econômicas

    Two-year follow-up of macaques developing intermittent control of the human immunodeficiency virus homolog simian immunodeficiency virus SIVmac251 in the chronic phase of infection

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    Off-therapy control of viremia by HIV-infected individuals has been associated with two likely players: a restricted viral reservoir and an efficient cell-mediated immune response. We previously showed that a combination of highly suppressive antiretroviral therapy and two experimental drugs, i.e., auranofin and buthionine sulfoximine, was able to reduce the viral reservoir, elicit efficient cell-mediated antiviral responses, and induce intermittent posttherapy viral load control in chronically SIVmac251-infected macaques. We here show that the macaques that had received this drug combination and then stopped antiretroviral therapy were also able to maintain low numbers of activated CD4(+) T cells at viral rebound. Moreover, these macaques consistently displayed low-level simian immunodeficiency virus (SIV) diversity, which was in line with the strong and broadly reactive cell-mediated immune responses against conserved Gag antigens. Extended follow-up showed that the two macaques that had received the complete drug combination remained healthy and did not develop AIDS in 2 years of follow-up after therapy suspension. This disease-free survival is longer than twice the average time of progression to AIDS in SIVmac251-infected rhesus macaques. These results suggest that limited numbers of activated T cells at viral rebound and subsequent development of broadly reactive cell-mediated responses may be interrelated in reducing the viral reservoir

    Irrelevant operators in the two-dimensional Ising model

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    By using conformal-field theory, we classify the possible irrelevant operators for the Ising model on the square and triangular lattices. We analyze the existing results for the free energy and its derivatives and for the correlation length, showing that they are in agreement with the conformal-field theory predictions. Moreover, these results imply that the nonlinear scaling field of the energy-momentum tensor vanishes at the critical point. Several other peculiar cancellations are explained in terms of a number of general conjectures. We show that all existing results on the square and triangular lattice are consistent with the assumption that only nonzero spin operators are present.Comment: 32 pages. Added comments and reference

    High-precision determination of the critical exponents for the lambda-transition of 4He by improved high-temperature expansion

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    We determine the critical exponents for the XY universality class in three dimensions, which is expected to describe the λ\lambda-transition in 4{}^4He. They are obtained from the analysis of high-temperature series computed for a two-component λϕ4\lambda\phi^4 model. The parameter λ\lambda is fixed such that the leading corrections to scaling vanish. We obtain ν=0.67166(55)\nu = 0.67166(55), γ=1.3179(11)\gamma = 1.3179(11), α=0.0150(17)\alpha=-0.0150(17). These estimates improve previous theoretical determinations and agree with the more precise experimental results for liquid Helium.Comment: 8 pages, revte

    Four-point renormalized coupling constant and Callan-Symanzik beta-function in O(N) models

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    We investigate some issues concerning the zero-momentum four-point renormalized coupling constant g in the symmetric phase of O(N) models, and the corresponding Callan-Symanzik beta-function. In the framework of the 1/N expansion we show that the Callan- Symanzik beta-function is non-analytic at its zero, i.e. at the fixed-point value g^* of g. This fact calls for a check of the actual accuracy of the determination of g^* from the resummation of the d=3 perturbative g-expansion, which is usually performed assuming analyticity of the beta-function. Two alternative approaches are exploited. We extend the \epsilon-expansion of g^* to O(\epsilon^4). Quite accurate estimates of g^* are then obtained by an analysis exploiting the analytic behavior of g^* as function of d and the known values of g^* for lower-dimensional O(N) models, i.e. for d=2,1,0. Accurate estimates of g^* are also obtained by a reanalysis of the strong-coupling expansion of lattice N-vector models allowing for the leading confluent singularity. The agreement among the g-, \epsilon-, and strong-coupling expansion results is good for all N. However, at N=0,1, \epsilon- and strong-coupling expansion favor values of g^* which are sligthly lower than those obtained by the resummation of the g-expansion assuming analyticity in the Callan-Symanzik beta-function.Comment: 35 pages (3 figs), added Ref. for GRT, some estimates are revised, other minor change

    VirusBoxing: A HIIT-based VR boxing game

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    Physical activity or exercise can improve people's health and reduce their risk of developing several diseases; most importantly, regular activity can improve the quality of life. However, lack of time is one of the major barriers for people doing exercise. High-intensity interval training (HIIT) can reduce the time required for a healthy exercise regime but also bring similar benefits of regular exercise. We present a boxing-based VR exergame called VirusBoxing to promote physical activity for players. VirusBoxing provides players with a platform for HIIT and empowers them with additional abilities to jab a distant object without the need to aim at it precisely. In this paper, we discuss how we adapted the HIIT protocol and gameplay features to empower players in a VR exergame to give players an efficient, effective, and enjoyable exercise experience.Comment: Corresponding author: [email protected]
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