2,818 research outputs found

    Phase transitions in systems with two species of molecular motors

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    Systems with two species of active molecular motors moving on (cytoskeletal) filaments into opposite directions are studied theoretically using driven lattice gas models. The motors can unbind from and rebind to the filaments. Two motors are more likely to bind on adjacent filament sites if they belong to the same species. These systems exhibit (i) Continuous phase transitions towards states with spontaneously broken symmetry, where one motor species is largely excluded from the filament, (ii) Hysteresis of the total current upon varying the relative concentrations of the two motor species, and (iii) Coexistence of traffic lanes with opposite directionality in multi-filament systems. These theoretical predictions should be experimentally accessible.Comment: 7 pages, 4 figures, epl style (.cls-file included), to appear in Europhys. Lett. (http://www.edpsciences.org/epl

    DNA Torsional Solitons in Presence of localized Inhomogeneities

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    In the present paper we investigate the influence of inhomogeneities in the dynamics and stability of DNA open states, modeled as propagating solitons in the spirit of a Generalized Yakushevish Model. It is a direct consecuence of our model that there exists a critical distance between the soliton's center of mass and the inhomogeneity at which the interaction between them can change the stability of the open state.Furtherly from this results was derived a renormalized potential funtion.Comment: RevTex, 13 pages, 3 figures, final versio

    Shell Model Study of the Double Beta Decays of 76^{76}Ge, 82^{82}Se and 136^{136}Xe

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    The lifetimes for the double beta decays of 76^{76}Ge, 82^{82}Se and 136^{136}Xe are calculated using very large shell model spaces. The two neutrino matrix elements obtained are in good agreement with the present experimental data. For <1<1 eV we predict the following upper bounds to the half-lives for the neutrinoless mode: T1/2(0ν)(Ge)>1.851025yr.T^{(0\nu)}_{1/2}(Ge) > 1.85\,10^{25} yr., T1/2(0ν)(Se)>2.361024yr.T^{(0\nu)}_{1/2}(Se) > 2.36\,10^{24} yr. and T1/2(0ν)(Xe)>1.211025yrT^{(0\nu)}_{1/2}(Xe) > 1.21\,10^{25} yr. These results are the first from a new generation of Shell Model calculations reaching O(108^{8}) dimensions

    Double beta decay and the proton-neutron residual interaction

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    The validity of the pn-QRPA and -RQRPA descriptions of double beta decay transition amplitudes is analyzed by using an exactly solvable model. It is shown that the collapse of the QRPA is physically meaningful and that it is associated with the appearance of a state with zero energy in the spectrum. It is shown that in the RQRPA this particular feature is not present and that this approach leads to finite but otherwise spurious results for the double beta decay transition amplitudes near the point of collapse.Comment: LaTeX, 10 pages plus 3 fugures as LaTeX files. Accepted for publication in Physics Letters

    A large Hilbert space QRPA and RQRPA calculation of neutrinoless double beta decay

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    A large Hilbert space is used for the calculation of the nuclear matrix elements governing the light neutrino mass mediated mode of neutrinoless double beta decay of Ge76, Mo100, Cd116, Te128 and Xe136 within the proton-neutron quasiparticle random phase approximation (pn-QRPA) and the renormalized QRPA with proton-neutron pairing (full-RQRPA) methods. We have found that the nuclear matrix elements obtained with the standard pn-QRPA for several nuclear transitions are extremely sensitive to the renormalization of the particle-particle component of the residual interaction of the nuclear hamiltonian. Therefore the standard pn-QRPA does not guarantee the necessary accuracy to allow us to extract a reliable limit on the effective neutrino mass. This behaviour, already known from the calculation of the two-neutrino double beta decay matrix elements, manifests itself in the neutrinoless double-beta decay but only if a large model space is used. The full-RQRPA, which takes into account proton-neutron pairing and considers the Pauli principle in an approximate way, offers a stable solution in the physically acceptable region of the particle-particle strength. In this way more accurate values on the effective neutrino mass have been deduced from the experimental lower limits of the half-lifes of neutrinoless double beta decay.Comment: 19 pages, RevTex, 1 Postscript figur

    Turbulent structures in the flow through compound meandering channels

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    River engineeringNumerical modelling in river engineerin

    Nuclear deformation and neutrinoless double-β\beta decay of 94,96^{94,96}Zr, 98,100^{98,100}Mo, 104^{104}Ru, 110^{110}Pd, 128,130^{128,130}Te and 150^{150}Nd nuclei in mass mechanism

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    The (ββ)0ν(\beta ^{-}\beta ^{-})_{0\nu} decay of 94,96^{94,96}Zr, 98,100^{98,100}Mo, 104^{104}Ru, 110^{110}Pd, 128,130^{128,130}Te and 150^{150}Nd isotopes for the 0+0+0^{+}\to 0^{+} transition is studied in the Projected Hartree-Fock-Bogoliubov framework. In our earlier work, the reliability of HFB intrinsic wave functions participating in the ββ\beta ^{-}\beta ^{-} decay of the above mentioned nuclei has been established by obtaining an overall agreement between the theoretically calculated spectroscopic properties, namely yrast spectra, reduced B(E2B(E2:0+2+)0^{+}\to 2^{+}) transition probabilities, quadrupole moments Q(2+)Q(2^{+}), gyromagnetic factors g(2+)g(2^{+}) as well as half-lives T1/22νT_{1/2}^{2\nu} for the 0+0+0^{+}\to 0^{+} transition and the available experimental data. In the present work, we study the (ββ)0ν(\beta ^{-}\beta ^{-})_{0\nu} decay for the 0+0+0^{+}\to 0^{+} transition in the mass mechanism and extract limits on effective mass of light as well as heavy neutrinos from the observed half-lives T1/20ν(0+0+)T_{1/2}^{0\nu}(0^{+}\to 0^{+}) using nuclear transition matrix elements calculated with the same set of wave functions. Further, the effect of deformation on the nuclear transition matrix elements required to study the (ββ)0ν(\beta ^{-}\beta ^{-})_{0\nu} decay in the mass mechanism is investigated. It is noticed that the deformation effect on nuclear transition matrix elements is of approximately same magnitude in (ββ)2ν(\beta ^{-}\beta ^{-})_{2\nu} and (ββ)0ν(\beta ^{-}\beta ^{-})_{0\nu} decay.Comment: 15 pages, 1 figur

    Neutrino Opacities in Neutron Stars with Kaon Condensates

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    The neutrino mean free paths in hot neutron-star matter are obtained in the presence of kaon condensates. The kaon-induced neutrino absorption process, which is allowed only in the presence of kaon condensates, is considered for both nondegenerate and degenerate neutrinos. The neutrino mean free path due to this process is compared with that for the neutrino-nucleon scattering. While the mean free path for the kaon-induced neutrino absorption process is shown to be shorter than the ordinary two-nucleon absorption process by several orders of magnitude when temperature is not very high, the neutrino-nucleon scattering process has still a dominant contribution to the neutrino opacity. Thus, the kaon-induced neutrino absorption process has a minor effect on the thermal and dynamical evolution of protoneutron stars.Comment: 35 pages, 4 figure

    Asymmetric nuclear matter and neutron star properties

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    In this work we calculate the total mass, radius, moment of inertia, and surface gravitational redshift for neutron stars using various equations of state (EOS). Modern meson-exchange potential models are used to evaluate the GG-matrix for asymmetric nuclear matter. We calculate both a non-relativistic and a relativistic EOS. Of importance here is the fact that relativistic Brueckner-Hartree-Fock calculations for symmetric nuclear matter fit the empirical data, which are not reproduced by non-relativistic calculations. Relativistic effects are known to be important at high densities, giving an increased repulsion. This leads to a stiffer EOS compared to the EOS derived with a non-relativistic approach. Both the non-relativistic and the relativistic EOS yield moments of inertia and redshifts in agreement with the accepted values. The relativistic EOS yields, however, too large mass and radius. The implications are discussed.Comment: Revtex, 16 pages, 6 figures include
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