9,568 research outputs found

    A Layman's guide to SUSY GUTs

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    The determination of the most straightforward evidence for the existence of the Superworld requires a guide for non-experts (especially experimental physicists) for them to make their own judgement on the value of such predictions. For this purpose we review the most basic results of Super-Grand unification in a simple and clear way. We focus the attention on two specific models and their predictions. These two models represent an example of a direct comparison between a traditional unified-theory and a string-inspired approach to the solution of the many open problems of the Standard Model. We emphasize that viable models must satisfy {\em all} available experimental constraints and be as simple as theoretically possible. The two well defined supergravity models, SU(5)SU(5) and SU(5)×U(1)SU(5)\times U(1), can be described in terms of only a few parameters (five and three respectively) instead of the more than twenty needed in the MSSM model, \ie, the Minimal Supersymmetric extension of the Standard Model. A case of special interest is the strict no-scale SU(5)×U(1)SU(5)\times U(1) supergravity where all predictions depend on only one parameter (plus the top-quark mass). A general consequence of these analyses is that supersymmetric particles can be at the verge of discovery, lurking around the corner at present and near future facilities. This review should help anyone distinguish between well motivated predictions and predictions based on arbitrary choices of parameters in undefined models.Comment: 25 pages, Latex, 11 figures (not included), CERN-TH.7077/93, CTP-TAMU-65/93. A complete ps file (1.31MB) with embedded figures is available by request from [email protected]

    First Constraints on SU(5)xU(1) Supergravity from Trilepton Searches at the Tevatron

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    We present the first constraints on the parameter space of SU(5)×U(1)SU(5)\times U(1) supergravity (in both no-scale and dilaton scenarios) which arise from the recently announced limits on trilepton searches at the Tevatron. The trilepton rate has been calculated for those points in parameter space which satisfy not only the minimal theoretical and experimental LEP constraints, but also the {\em combined} effect of the following indirect experimental constraints: (i) the CLEO limits on the b→sÎłb\to s\gamma rate, (ii) the long-standing limit on the anomalous magnetic moment of the muon, (iii) the non-observation of anomalous muon fluxes in underground detectors (``neutrino telescopes"), and (iv) the electroweak LEP high-precision measurements in the form of the Ï”1,Ï”b\epsilon_{1},\epsilon_b parameters. For m_t=150\GeV, the trilepton constraint rules out some regions of parameter space with chargino masses as high as m_{\chi^\pm_1}\approx105\GeV, although it is not possible to establish a new absolute lower bound on the chargino mass. For m_t=170\GeV, the simultaneous imposition of {\em all} of the above constraints excludes the dilaton scenario completely, and leaves only a few allowed points in parameter space in the no-scale scenario (with m_{\tilde q}\approx m_{\tilde g}\lsim285\GeV). The five-fold increase in integrated luminosity expected in the upcoming Tevatron run should probe some regions of parameter space with chargino masses much beyond the reach of LEPII.Comment: 9 pages, 5 figures, latex. Figures available as 0.540MB uuencoded file from [email protected]. CERN-TH.7107/93, CTP-TAMU-72/9

    RbR_b in supergravity models

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    We compute the supersymmetric contribution to Rb≡Γ(Z→bbˉ)/Γ(Z→hadrons)R_{b}\equiv \Gamma (Z\to b{\bar b})/\Gamma (Z\to {\rm hadrons}) in a variety of supergravity models. We find R^{\rm susy}_b\lsim0.0004, which does not shift significantly the Standard Model prediction (RbSM=0.2162R^{\rm SM}_b=0.2162 for m_t=160\GeV). An improvement in experimental precision by a factor of four would be required to be sensitive to such an effect.Comment: 5 pages, LaTeX, 1 figure (included)

    The strongest experimental constraints on SU(5)xU(1) supergravity models

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    We consider a class of well motivated string-inspired flipped SU(5)SU(5) supergravity models which include four supersymmetry breaking scenarios: no-scale, strict no-scale, dilaton, and special dilaton, such that only three parameters are needed to describe all new phenomena (mt,tan⁥ÎČ,mg~)(m_t,\tan\beta,m_{\tilde g}). We show that the LEP precise measurements of the electroweak parameters in the form of the Ï”1\epsilon_1 variable, and the CLEOII allowed range for \bsg are at present the most important experimental constraints on this class of models. For m_t\gsim155\,(165)\GeV, the Ï”1\epsilon_1 constraint (at 90(95)\%CL) requires the presence of light charginos (m_{\chi^\pm_1}\lsim50-100\GeV depending on mtm_t). Since all sparticle masses are proportional to mg~m_{\tilde g}, m_{\chi^\pm_1}\lsim100\GeV implies: m_{\chi^0_1}\lsim55\GeV, m_{\chi^0_2}\lsim100\GeV, m_{\tilde g}\lsim360\GeV, m_{\tilde q}\lsim350\,(365)\GeV, m_{\tilde e_R}\lsim80\,(125)\GeV, m_{\tilde e_L}\lsim120\,(155)\GeV, and m_{\tilde\nu}\lsim100\,(140)\GeV in the no-scale (dilaton) flipped SU(5)SU(5) supergravity model. The \bsg constraint excludes a significant fraction of the otherwise allowed region in the (mχ1±,tan⁥ÎČ)(m_{\chi^\pm_1},\tan\beta) plane (irrespective of the magnitude of the chargino mass), while future experimental improvements will result in decisive tests of these models. In light of the Ï”1\epsilon_1 constraint, we conclude that the outlook for chargino and selectron detection at LEPII and at HERA is quite favorable in this class of models.Comment: CTP-TAMU-40/93, Latex, 13 pages, 10 figures (available as uuencoded 0.963MB file from [email protected]

    A New Supersensitive Flame Detector and its Use for Early Forest Fire Detection

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    A new flame detector, three orders of magnitude more powerful than the existing ones, is presented. This detector needs to be mass-produced for its use in order to be incorporated in an early forest fire detection system. A project able to implement its use to overcome the forest fire emergency is described

    A search for exact superstring vacua

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    We investigate 2d2d sigma-models with a 2+N2+N dimensional Minkowski signature target space metric and Killing symmetry, specifically supersymmetrized, and see under which conditions they might lead to corresponding exact string vacua. It appears that the issue relies heavily on the properties of the vector MÎŒM_{\mu}, a reparametrization term, which needs to possess a definite form for the Weyl invariance to be satisfied. We give, in the n=1n = 1 supersymmetric case, two non-renormalization theorems from which we can relate the uu component of MÎŒM_{\mu} to the ÎČuuG\beta^G_{uu} function. We work out this (u,u)(u,u) component of the ÎČG\beta^G function and find a non-vanishing contribution at four loops. Therefore, it turns out that at order αâ€Č4\alpha^{\prime 4}, there are in general non-vanishing contributions to MuM_u that prevent us from deducing superstring vacua in closed form.Comment: 9 pages, latex, CERN-TH.6946/9

    Explicit supertring vacua in a background of gravitational waves and dilaton

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    We present an explicit solution of superstring effective equations, represented by gravitational waves and dilaton backgrounds. Particular solutions will be examined in a forthcoming note.Comment: 10 pages, latex, CERN-TH.7373/9

    The top-quark mass in SU(5)xU(1) supergravity

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    We show that the currently experimentally preferred values of the top-quark mass (\ie, 130\lsim m_t\lsim180\GeV) are naturally understood in the context of string models, where the top-quark Yukawa coupling at the string scale is generically given by λt=O(g)\lambda_t={\cal O}(g), with gg the unified gauge coupling. A detailed study of the Yukawa sector of SU(5)×U(1)SU(5)\times U(1) supergravity shows that the ratio of the bottom-quark to tau-lepton Yukawa couplings at the string scale is required to be in the range 0.7\lsim\lambda_b/\lambda_\tau\lsim1, depending on the values of mtm_t and mbm_b. This result is consistent with SU(5)×U(1)SU(5)\times U(1) symmetry, which does {\em not} require the equality of these Yukawa couplings in the unbroken symmetry phase of the theory. As a means of possibly predicting the value of mtm_t, we propose a procedure whereby the size of the allowed parameter space is determined as a function of mtm_t, since all sparticle and Higgs-boson masses and couplings depend non-trivially on mtm_t. At present, no significant preference for particular values of mtm_t in SU(5)×U(1)SU(5)\times U(1) supergravity is observed, except that high-precision LEP data requires m_t\lsim180\GeV.Comment: latex, 10 pages, 4 figures (included), CERN-TH.7138/94, CTP-TAMU-05/9

    New Precision Electroweak Tests of SU(5) x U(1) Supergravity

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    We explore the one-loop electroweak radiative corrections in SU(5)×U(1)SU(5)\times U(1) supergravity via explicit calculation of vacuum-polarization and vertex-correction contributions to the Ï”1\epsilon_1 and Ï”b\epsilon_b parameters. Experimentally, these parameters are obtained from a global fit to the set of observables Γl,Γb,AFBl\Gamma_{l}, \Gamma_{b}, A^{l}_{FB}, and MW/MZM_W/M_Z. We include q2q^2-dependent effects, which induce a large systematic negative shift on Ï”1\epsilon_{1} for light chargino masses (m_{\chi^\pm_1}\lsim70\GeV). The (non-oblique) supersymmetric vertex corrections to \Zbb, which define the Ï”b\epsilon_b parameter, show a significant positive shift for light chargino masses, which for tan⁥ÎČ≈2\tan\beta\approx2 can be nearly compensated by a negative shift from the charged Higgs contribution. We conclude that at the 90\%CL, for m_t\lsim160\GeV the present experimental values of Ï”1\epsilon_1 and Ï”b\epsilon_b do not constrain in any way SU(5)×U(1)SU(5)\times U(1) supergravity in both no-scale and dilaton scenarios. On the other hand, for m_t\gsim160\GeV the constraints on the parameter space become increasingly stricter. We demonstrate this trend with a study of the m_t=170\GeV case, where only a small region of parameter space, with \tan\beta\gsim4, remains allowed and corresponds to light chargino masses (m_{\chi^\pm_1}\lsim70\GeV). Thus SU(5)×U(1)SU(5)\times U(1) supergravity combined with high-precision LEP data would suggest the presence of light charginos if the top quark is not detected at the Tevatron.Comment: LaTeX, 11 Pages+4 Figures(not included), the figures available upon request as an uuencoded file(0.4MB) or 4 PS files from [email protected], CERN-TH.7078/93, CTP-TAMU-68/93, ACT-24/9
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