3,797 research outputs found

    New Formulas and Predictions for Running Masses at Higher Scales in MSSM

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    Including contributions of scale-dependent vacuum expectation values of Higgs scalars, we derive new one-loop formulas analytically for running quark-lepton masses at higher scales in MSSM. Apart from the gauge-coupling dependence being different from earlier formulas, the third-generation- Yukawa-coupling effects are absent in the masses of the first two generations. While predicting the masses and tanβ\tan\beta numerically, we also include two-loop effects.Comment: 9 pages Latex.Typos correcte

    Precision and uncertainties in mass scale predictions in SUSY SO(10) with SU(2)_L x SU(2)_R x U(1)_{B-L} x SU(3)_C intermediate breaking

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    In a class of SUSY SO(10) with SU(2)LxSU(2)RxU(1)BLxSU(3)CSU(2)_L x SU(2)_R x U(1)_{B-L} x SU(3)_C (g2Lg2R)(g_{2L}\neq g_{2R}) intermediate gauge symmetry, we observe that the prediction on the unification mass (MU)(M_U) is unaffected by Planck-scale-induced gravitational and intermediate-scale-threshold effects, although the intermediate scale (MI)(M_I) itself is subject to such corrections. In particular, without invoking the presence of additional lighter scalar degrees of freedom but including plausible and reasonable threshold effects, we find that interesting solutions for neutrino physics corresponding to MI10101013M_I\simeq 10^{10}-10^{13} GeV and MU(56)x1017M_U\simeq (5-6) x 10^{17} GeV are permitted in the minimal models. Possibilities of low-mass right-handed gauge bosons corresponding to MI110M_I\simeq 1-10 TeV consistent with the CERN-LEP data are pointed out in a number of models when threshold effects are included using effective mass parameters.Comment: 12 pages including 7 tables (Typos corrected as per the published version

    Hot Nuclear Matter : A Variational Approach

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    We develop a nonperturbative technique in field theory to study properties of infinite nuclear matter at zero temperature as well as at finite temperatures. Here we dress the nuclear matter with off-mass shell pions. The techniques of thermofield dynamics are used for finite temperature calculations. Equation of state is derived from the dynamics of the interacting system in a self consistent manner. The transition temperature for nuclear matter appears to be around 15 MeV.Comment: 16 pages, IP/BBSR/91-3

    Neutron matter - Quark matter phase transition and Quark star

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    We consider the neutron matter quark matter phase transition along with possible existence of hybrid quark stars. The equation of state for neutron matter is obtained using a nonperturbative method with pion dressing of the neutron matter and an analysis similar to that of symmetric nuclear matter. The quark matter sector is treated perturbatively in the small distance domain. For bag constant B1/4B^{1/4}=148 MeV, a first order phase transition is seen. In the context of neutron quark hybrid stars, Tolman-Oppenheimer-Volkoff equations are solved using the equations of state for quark matter and for neutron matter with a phase transition as noted earlier. Stable solutions for such stars are obtained with the Chandrasekhar limit as 1.58 MM_\odot and radius around 10 km. The bulk of the star is quark matter with a thin crust of neutron matter of less than a kilometer.Comment: 28 pages including 9 figures, Revtex, IP/BBSR/92-8

    High scale perturbative gauge coupling in R-parity conserving SUSY SO(10) with longer proton lifetime

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    It is well known that in single step breaking of R-parity conserving SUSY SO(10) that needs the Higgs representations 126+1ˉ26126+\bar 126 the GUT-gauge coupling violates the perturbative constraint at mass scales few times larger than the GUT scale. Therefore, if the SO(10) gauge coupling is to remain perturbative up the Planck scale(=2x10^{18} GeV), the scale MUM_U of GUT symmetry breaking is to be bounded from below. The bound depends upon specific Higgs representations used for SO(10) symmetry breaking but, as we find, can not be lower than 1.5x10171.5x10^{17} GeV. In order to obtain such high unification scale we propose a two-step SO(10) breaking through SU(2)LXSU(2)RXU(1)BLXSU(3)C(g2Lg2R)SU(2)_LXSU(2)_RXU(1)_{B-L}XSU(3)_C(g_{2L} \neq g_{2R}) intermediate gauge symmetry. We estimate potential threshold and gravitational corrections to the running of gauge couplings and show that they can make the picture of perturbative GUT- gauge coupling running consistent at least up to the Planck scale. We also show that when SO(10)G2213SO(10) \to G_{2213} by 210+54210 + 54, gravitational corrections alone with negligible threshold effects may guarantee such perturbative gauge coupling. The lifetime of the proton is found to increase by nearly 6 orders over the current experimental limit for pe+π0p \to e^+\pi^0. For the proton decay mediated by dim.5 operator a wide range of lifetimes is possible extending from the current experimental limit up to values 2-3 orders longer.Comment: 11 pages epjc LaTex as per specifications of European Physical Journal

    Type II Seesaw Dominance in Non-supersymmetric and Split Susy SO(10) and Proton Life Time

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    Recently type II seesaw dominance in a supersymmetric SO(10) framework has been found useful in explaining large solar and atmospheric mixing angles as well as larger values of theta13theta_{13} while unifying quark and lepton masses. An important question in these models is whether there exists consistency between coupling unification and type II seesaw dominance. Scenarios where this consistency can be demonstrated have been given in a SUSY framework. In this paper we give examples where type II dominance occurs in SO(10) models without supersymmetry but with additional TeV scale particles and also in models with split-supersummetry. Grand unification is realized in a two-step process via breaking of SO(10) to SU(5) and then to a TeV scale standard model supplemented by extra fields and an SU(5) Higgs multiplet 15H{15}_H at a scale about 101210^{12} GeV to give type-II seesaw. The predictions for proton lifetime in these models are in the range τp0=2×1035\tau_p^0 = 2\times 10^{35} yrs. to τp0=6×1035\tau_p^0 = 6\times 10^{35} yrs.. A number of recent numerical fits to GUT-scale fermion masses can be accommodated within this model.Comment: 7 pages LaTeX, 3 figures, related areas: hep-ex, hep-th, astro-ph; Reference added, typo corrected, version to appear in Physical Review

    New Uncertainties in QCD-QED Rescaling Factors using Quadrature Method

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    In this paper we briefly outline the quadrature method for estimating uncertainties in a function of several variables and apply it to estimate the numerical uncertainties in QCD-QED rescaling factors. We employ here the one-loop order in QED and three-loop order in QCD evolution equations of fermion mass renormalization. Our present calculations are found to be new and also reliable compared to the earlier values employed by various authors.Comment: 14 page
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