2,720 research outputs found

    Vector meson quasinormal modes in a finite-temperature AdS/QCD model

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    We study the spectrum of vector mesons in a finite temperature plasma. The plasma is holographically described by a black hole AdS/QCD model. We compute the boundary retarded Green's function using AdS/CFT prescriptions. The corresponding thermal spectral functions show quasiparticle peaks at low temperatures. Then we calculate the quasinormal modes of vector mesons in the soft-wall black hole geometry and analyse their temperature and momentum dependences.Comment: 27 pages, 9 figure

    On the probability distributions of the force and potential energy for a system with an infinite number of random point sources

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    In this work, we study the probability distribution for the force and potential energy of a test particle interacting with NN point random sources in the limit NN\rightarrow\infty. The interaction is given by a central potential V(R)=k/Rδ1V(R)=k/R^{\delta-1} in a d d-dimensional euclidean space, where RR is the random relative distance between the source and the test particle, δ\delta is the force exponent, and kk is the coupling parameter. In order to assure a well-defined limit for the probability distribution of the force and potential energy, we { must} renormalize the coupling parameter and/or the system size as a function of the number NN of sources. We show the existence of three non-singular limits, depending on the exponent δ\delta and the spatial dimension dd. (i) For δ<d\delta<d the force and potential energy { converge} to their respective mean values. This limit is called Mean Field Limit. (ii) For δ>d+1\delta>d+1 the potential energy converges to a random variable and the force to a random vector. This limit is called Thermodynamic Limit. (iii) For d<δ<d+1d<\delta<d+1 the potential energy converges to its mean and the force to a random vector. This limit is called Mixed Limit Also, we show the existence of two singular limits: (iv) for δ=d\delta=d the potential energy converges to its mean and the force to zero, and (v) for δ=d+1\delta=d+1 the energy converges to a finite value and the force to a random vector.Comment: 25 pages, 5 tables, Preprint Articl

    Hora da aquisição de sementes de milho.

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    bitstream/item/66511/1/Hora-aquisicao.pd

    Milho com alto potencial produtivo e lucrativo.

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    bitstream/item/84224/1/Milho-alto-potencial.pd

    Novidades em híbridos de milho.

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    bitstream/item/67637/1/Novidades-hibridos.pd
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