Biennial Report 2005-2007 - Saha Institute of Nuclear Physics
Biennial Report 2005-2007 - Saha Institute of Nuclear Physics
Biennial Report 2005-2007 - Saha Institute of Nuclear Physics
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10 <strong>Biennial</strong> <strong>Report</strong> <strong>2005</strong>-071.2.3.2 Exotica in rotating compact starsWe constructed models <strong>of</strong> static and uniformly rotating compact stars using equation <strong>of</strong> state(EoS) including hyperons, first order nuclear to K − condensed matter phase transition and alsoK − condensed matter to quark matter phase transition. Our results are consistent with the massand radius <strong>of</strong> EXO 0748-676. This, in turn, showed that exotic matter such as hyperon and Bose-Einstein condensed matter might exist in this star. Also, we estimated the moment <strong>of</strong> inertiafor pulsar A <strong>of</strong> double pulsar binary PSR J0737-3039. It was found that the values <strong>of</strong> moment <strong>of</strong>inertia and radius obtained with our relativistic EoS were quite different from those <strong>of</strong> nonrelativisticmodels. Therefore, it would be possible to rule out some EoS with the help <strong>of</strong> the measured value<strong>of</strong> moment <strong>of</strong> inertia.Debarati Chatterjee, Sarmistha Banik, Debades BandyopadhyayTheo1.2.3.3 Possible Common Origin <strong>of</strong> the Highest Energy Cosmic Rays and BaryonAsymmetry <strong>of</strong> the UniverseIt is well-known that the small (sub-eV) neutrino masses inferred from neutrino oscillation experimentscan be explained most naturally through the see-saw mechanism involving a heavy righthandedmajorana neutrino, N R , for every generation. This can be done most simply by extendingthe Standard Model by an extra U(1) B−L gauge symmetry which is spontaneously broken at a sufficientlyhigh energy scale η B−L thereby giving large mass to the N R and consequently small massto the usual left-handed neutrinos through the see-saw mechanism. In this work it is shown that thedecay <strong>of</strong> the massive gauge bosons, higgs bosons as well as the heavy N R ’s (collectively X particleshereafter) released from rapidly collapsing closed loops <strong>of</strong> “B − L” cosmic strings arising from theU(1) B−L symmetry-breaking phase transition can provide, for X particle masses ≥ 10 11 GeV, a“top-down” mechanism <strong>of</strong> production <strong>of</strong> the observed extremely high energy cosmic ray particleswith energies above 10 11 GeV which are otherwise difficult to produce by means <strong>of</strong> the standardacceleration mechanisms operating in known astrophysical objects. At the same time the decay <strong>of</strong>the N R ’s released from the B − L cosmic string loops can give a non-thermal contribution to theobserved Baryon Asymmetry <strong>of</strong> the Universe through the leptogenesis route, ameliorating some <strong>of</strong>the problems <strong>of</strong> the purely thermal leptogenesis scenario. Thus, the observed baryon asymmetry <strong>of</strong>the Universe, the extremely high energy cosmic rays (EHECR) above 10 11 GeV and small neutrinomasses inferred from neutrino oscillation experiments, all may have a common origin in a U(1) B−Lsymmetry-breaking phase transition in the early Universe.Pijushpani BhattacharjeeTheo1.2.3.4 Baryogenesis via leptogenesis in presence <strong>of</strong> cosmic stringsThe effect <strong>of</strong> B −L cosmic strings (in a U(1) B−L extension <strong>of</strong> the Standard Model) on leptogenesisis studied in detail. The disappearance <strong>of</strong> closed loops <strong>of</strong> B − L cosmic strings can produce heavyright handed neutrinos, N R ’s, whose CP-asymmetric decay in out-<strong>of</strong>-thermal equilibrium conditioncan give rise to a net lepton (L) asymmetry which is then converted, due to sphaleron transitions,to a Baryon (B) asymmetry. This is studied by using the relevant Boltzmann equations andincluding the effects <strong>of</strong> both thermal and string generated non-thermal N R ’s. The parameter space