4,475 research outputs found

    A Renormalization Group Analysis of the NCG constraints m_{top} = 2\,m_W}, mHiggs=3.14 mWm_{Higgs} = 3.14 \, m_W

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    We study the evolution under the renormalization group of the restrictions on the parameters of the standard model coming from Non-Commutative Geometry, namely mtop=2 mWm_{top} = 2\,m_W and mHiggs=3.14 mWm_{Higgs} = 3.14 \, m_W. We adopt the point of view that these relations are to be interpreted as {\it tree level} constraints and, as such, can be implemented in a mass independent renormalization scheme only at a given energy scale μ0\mu_0. We show that the physical predictions on the top and Higgs masses depend weakly on μ0\mu_0.Comment: 7 pages, FTUAM-94/2, uses harvma

    Distribución de las Tecamebas en la zona de bosque mediterráneo del Montseny

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    EcologĂ­a de las Tecamebas de las turberas pirenaicas

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    DistribuciĂłn de las tecamebas muscĂ­colas en la zona de bosque montano del Montseny

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    The Kirillov picture for the Wigner particle

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    We discuss the Kirillov method for massless Wigner particles, usually (mis)named "continuous spin" or "infinite spin" particles. These appear in Wigner's classification of the unitary representations of the Poincar\'e group, labelled by elements of the enveloping algebra of the Poincar\'e Lie algebra. Now, the coadjoint orbit procedure introduced by Kirillov is a prelude to quantization. Here we exhibit for those particles the classical Casimir functions on phase space, in parallel to quantum representation theory. A good set of position coordinates are identified on the coadjoint orbits of the Wigner particles; the stabilizer subgroups and the symplectic structures of these orbits are also described.Comment: 19 pages; v2: updated to coincide with published versio

    Internal Space for the Noncommutative Geometry Standard Model and Strings

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    In this paper I discuss connections between the noncommutative geometry approach to the standard model on one side, and the internal space coming from strings on the other. The standard model in noncommutative geometry is described via the spectral action. I argue that an internal noncommutative manifold compactified at the renormalization scale, could give rise to the almost commutative geometry required by the spectral action. I then speculate how this could arise from the noncommutative geometry given by the vertex operators of a string theory.Comment: 1+22 pages. More typos and misprints correcte

    Tecamebas muscĂ­colas de Vallvidrera (Barcelona)

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