8,208 research outputs found

    Fermion-boson loops with bilinear R-parity violation leading to Majorana neutrino mass and magnetic moments

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    We present analytic expressions corresponding to a set of one loop Feynman diagrams, built within R-parity violating (RpV) minimal supersymmetric standard model (MSSM). Diagrams involve both bilinear and trilinear RpV couplings and represent Majorana neutrino masses and magnetic moments.Comment: I've decided to move the collection of my papers to arXiv for easier access. Proceedings of the Nuclear Physics Workshop in Kazimierz Dolny, Poland, 200

    The Higgs mass in the MSSM infrared fixed point scenario

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    In the infrared fixed point (IFP) scenario of the minimal supersymmetric model (MSSM), the top-quark mass and other physical quantities of the low-energy theory are insensitive to the values of the parameters of the theory at some high energy scale. In this framework we evaluate the light CP-even Higgs mass, mhm_h, taking into account some important effects that had not been previously considered. In particular, the supersymmetric correction to the relation between the running and the physical top-quark masses lowers the value of tanβ\tan\beta, thereby implying a lower predicted value of mhm_h. Assuming a supersymmetric threshold of MS1M_S\leq 1 TeV and Mt=175M_t=175 GeV, we find an upper bound of mh97±2m_h\le 97\pm 2 GeV; the most plausible value of mhm_h lies somewhat below the upper bound. This places the Higgs boson in the IFP scenario well within the reach of the LEP-2 Higgs search.Comment: 18 pages, LaTeX, 5 ps figures, uses psfig.sty. Final version, some comments and a figure added, references correcte

    Relativistic Quantum Thermodynamics of Ideal Gases in 2 Dimensions

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    In this work we study the behavior of relativistic ideal Bose and Fermi gases in two space dimensions. Making use of polylogarithm functions we derive a closed and unified expression for their densities. It is shown that both type of gases are essentially inequivalent, and only in the non-relativistic limit the spinless and equal mass Bose and Fermi gases are equivalent as known in the literature.Comment: 6 pages, 1 figur

    Radiative Corrections to the ZbbˉZ b \bar{b} Vertex and Constraints on Extended Higgs Sectors

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    We explore the radiative corrections to the process ZbbˉZ \to b \bar b in models with extended Higgs sectors. The observables Rb=Γ(Zbbˉ)/Γ(Zhadrons)R_b = \Gamma(Z \to b \bar b)/\Gamma(Z \to \rm{hadrons}) and the ZbbˉZ b \bar b coupling asymmetry, Ab=(gL2gR2)/(gL2+gR2)A_b = (g_L^2 - g_R^2)/(g_L^2 + g_R^2), are sensitive to these corrections. We present general formulae for the one-loop corrections to RbR_b and AbA_b in an arbitrary extended Higgs sector, and derive explicit results for a number of specific models. We find that in models containing only doublets, singlets, or larger multiplets constrained by a custodial SU(2)cSU(2)_{c} symmetry so that MW=MZcosθWM_W = M_Z \cos\theta_W at tree level, the one-loop corrections due to virtual charged Higgs bosons always worsen agreement with experiment. The RbR_{b} measurement can be used to set lower bounds on the charged Higgs masses. Constraints on models due to the one-loop contributions of neutral Higgs bosons are also examined.Comment: 54 pages, 11 figure

    Complete High Temperature Expansions for One-Loop Finite Temperature Effects

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    We develop exact, simple closed form expressions for partition functions associated with relativistic bosons and fermions in odd spatial dimensions. These expressions, valid at high temperature, include the effects of a non-trivial Polyakov loop and generalize well-known high temperature expansions. The key technical point is the proof of a set of Bessel function identities which resum low temperature expansions into high temperature expansions. The complete expressions for these partition functions can be used to obtain one-loop finite temperature contributions to effective potentials, and thus free energies and pressures.Comment: 9 pages, RevTeX, no figures. To be published in Phys. Rev D. v2 has revised introduction and conclusions, plus a few typographical errors are corrected; v3 corrects one typ
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