60,881 research outputs found

    Kinetic approach to the cluster liquid-gas transition

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    The liquid-gas transition in free atomic clusters is investigated theoretically based on simple unimolecular rate theories and assuming sequential evaporations. A kinetic Monte Carlo scheme is used to compute the time-dependent properties of clusters undergoing multiple dissociations, and two possible definitions of the boiling point are proposed, relying on the cluster or gas temperature. This numerical approach is supported by molecular dynamics simulations of clusters made of sodium atoms or C60 molecules, as well as simplified rate equation

    Screening in Ionic Systems: Simulations for the Lebowitz Length

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    Simulations of the Lebowitz length, ξL(T,ρ)\xi_{\text{L}}(T,\rho), are reported for t he restricted primitive model hard-core (diameter aa) 1:1 electrolyte for densi ties ρ4ρc\rho\lesssim 4\rho_c and TcT40TcT_c \lesssim T \lesssim 40T_c. Finite-size eff ects are elucidated for the charge fluctuations in various subdomains that serve to evaluate ξL\xi_{\text{L}}. On extrapolation to the bulk limit for T10TcT\gtrsim 10T_c the low-density expansions (Bekiranov and Fisher, 1998) are seen to fail badly when ρ>1/10ρc\rho > {1/10}\rho_c (with ρca30.08\rho_c a^3 \simeq 0.08). At highe r densities ξL\xi_{\text{L}} rises above the Debye length, \xi_{\text{D}} \prop to \sqrt{T/\rho}, by 10-30% (upto ρ1.3ρc\rho\simeq 1.3\rho_c); the variation is portrayed fairly well by generalized Debye-H\"{u}ckel theory (Lee and Fisher, 19 96). On approaching criticality at fixed ρ\rho or fixed TT, ξL(T,ρ)\xi_{\text{L}}(T, \rho) remains finite with ξLc0.30a1.3ξDc\xi_{\text{L}}^c \simeq 0.30 a \simeq 1.3 \xi_{\text {D}}^c but displays a weak entropy-like singularity.Comment: 4 pages 5 figure

    Ferromagnetic Transition in One-Dimensional Itinerant Electron Systems

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    We use bosonization to derive the effective field theory that properly describes ferromagnetic transition in one-dimensional itinerant electron systems. The resultant theory is shown to have dynamical exponent z=2 at tree leve and upper critical dimension d_c=2. Thus one dimension is below the upper critical dimension of the theory, and the critical behavior of the transition is controlled by an interacting fixed point, which we study via epsilon expansion. Comparisons will be made with the Hertz-Millis theory, which describes the ferromagnetic transition in higher dimensions.Comment: 4 pages. Presentation improved. Final version as appeared in PR

    Central Star Formation in Pseudobulges and Classical Bulges

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    I use Spitzer 3.6-8.0 \mu m color profiles to compare the radial structure of star formation in pseudobulges and classical bulges. Pseudobulges are ``bulges'' which form through secular evolution, rather than mergers. In this study, pseudobulges are identified using the presence of disk-like structure in the center of the galaxy (nuclear spiral, nuclear bar, and/or high ellipticity in bulge); classical bulges are those galaxy bulges with smooth isophotes which are round compared to the outer disk, and show no disky structure in their bulge. I show that galaxies structurally identified as having pseudobulges have higher central star formation rates than those of classical bulges. Further, I also show that galaxies identified as having classical bulges have remarkably regular star formation profiles. The color profiles of galaxies with classical bulges show a star forming outer disk with a sharp change, consistent with a decline in star formation rates, toward the center of the galaxy. Classical bulges have a nearly constant inner profile (r < 1.5 kpc) that is similar to elliptical galaxies. Pseudobulges in general show no such transition in star formation properties from the outer disk to the central pseudobulge. Thus I conclude that pseudobulges and classical bulges do in fact form their stars via different mechanisms. Further, this adds to the evidence that classical bulges form most of their stars in fast episodic bursts, in a similar fashion to elliptical galaxies; whereas, pseudobulges form stars from longer lasting secular processes.Comment: accepted to ApJ Letter
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