30,005 research outputs found

    Is there more than one thermal source?

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    BRAHMS has the ability to study relativistic heavy ion collisions over a wide range of pT and rapidity. This allows us to test whether thermal models can be generalized to describe the rapidity dependence of particle ratios. This appears to work with the baryo-chemical potential changing more rapidly than the temperature. Using fits to BRAHMS data for the 5% most central Au+Au collisions we are able to describe Xi and Omega ratios from other experiments. This paper is dedicated to Julia Thompson who worked to bring South African teachers into physics.Comment: 5 pages, 4 figures, proceedings for SQM04 conference, Cape Town South Afric

    Kaon Photoproduction and the Λ\Lambda Decay Parameter α−\alpha_-

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    The weak decay parameter α−\alpha_- of the Λ\Lambda is an important quantity for the extraction of polarization observables in various experiments. Moreover, in combination with α+\alpha_+ from Λˉ\bar\Lambda decay it provides a measure for matter-antimatter asymmetry. The weak decay parameter also affects the decay parameters of the Ξ\Xi and Ω\Omega baryons and, in general, any quantity in which the polarization of the Λ\Lambda is relevant. The recently reported value by the BESIII collaboration of 0.750(9)(4)0.750(9)(4) is significantly larger than the previous PDG value of 0.642(13)0.642(13) that had been accepted and used for over 40 years. In this work we make an independent estimate of α−\alpha_-, using an extensive set of polarization data measured in kaon photoproduction in the baryon resonance region and constraints set by spin algebra. The obtained value is 0.721(6)(5). The result is corroborated by multiple statistical tests as well as a modern phenomenological model, showing that our new value yields the best description of the data in question. Our analysis supports the new BESIII finding that α−\alpha_- is significantly larger than the previous PDG value. Any experimental quantity relying on the value of α−\alpha_- should therefore be re-considered.Comment: 6 pages, 1 figure

    Truncation effects in superdiffusive front propagation with L\'evy flights

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    A numerical and analytical study of the role of exponentially truncated L\'evy flights in the superdiffusive propagation of fronts in reaction-diffusion systems is presented. The study is based on a variation of the Fisher-Kolmogorov equation where the diffusion operator is replaced by a λ\lambda-truncated fractional derivative of order α\alpha where 1/λ1/\lambda is the characteristic truncation length scale. For λ=0\lambda=0 there is no truncation and fronts exhibit exponential acceleration and algebraic decaying tails. It is shown that for λ≠0\lambda \neq 0 this phenomenology prevails in the intermediate asymptotic regime (χt)1/α≪x≪1/λ(\chi t)^{1/\alpha} \ll x \ll 1/\lambda where χ\chi is the diffusion constant. Outside the intermediate asymptotic regime, i.e. for x>1/λx > 1/\lambda, the tail of the front exhibits the tempered decay ϕ∼e−λx/x(1+α)\phi \sim e^{-\lambda x}/x^{(1+\alpha)} , the acceleration is transient, and the front velocity, vLv_L, approaches the terminal speed v∗=(γ−λαχ)/λv_* = (\gamma - \lambda^\alpha \chi)/\lambda as t→∞t\to \infty, where it is assumed that γ>λαχ\gamma > \lambda^\alpha \chi with γ\gamma denoting the growth rate of the reaction kinetics. However, the convergence of this process is algebraic, vL∼v∗−α/(λt)v_L \sim v_* - \alpha /(\lambda t), which is very slow compared to the exponential convergence observed in the diffusive (Gaussian) case. An over-truncated regime in which the characteristic truncation length scale is shorter than the length scale of the decay of the initial condition, 1/ν1/\nu, is also identified. In this extreme regime, fronts exhibit exponential tails, ϕ∼e−νx\phi \sim e^{-\nu x}, and move at the constant velocity, v=(γ−λαχ)/νv=(\gamma - \lambda^\alpha \chi)/\nu.Comment: Accepted for publication in Phys. Rev. E (Feb. 2009

    Compensation of trial-to-trial latency jitter reveals the parietal retrieval success effect to be both variable and thresholded in older adults

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    JM was supported by the SINAPSE Postdoctoral and Early Career Researcher Exchange (PECRE) grant: SFC project code H11004. GO is partly supported by Seed Fund for Basic Research from The University of Hong Kong (201804159003). DD is a member of the SINAPSE collaboration (www.sinapse.ac.uk), a pooling initiative funded by the Scottish Funding Council and the Chief Scientific Office of the Scottish Executive.Although the neural mechanism supporting episodic recollection has been well characterized in younger adults, exactly how recollection is supported in older adults remains unclear. The electrophysiological correlate of recollection-the parietal retrieval success effect-for example, has been shown to be sensitive to both the amount of information recollected and the accuracy of remembered information in younger adults. To date, there is mixed evidence that parietal effect also scales with the amount of information remembered in older adults whilst there is little evidence that the same mechanism is sensitive to the accuracy of recollected information. Here, we address one potential concern when investigating Event Related Potentials (ERPs) among older adults-namely, the greater potential for single-trial latency variability to smear and reduces the amplitudes of averaged ERPs. We apply a well-established algorithm for correcting single-trial latency variability, Residual Iteration Decomposition Analysis (RIDE), to investigate whether the parietal retrieval success effect among older adults is sensitive to retrieval accuracy. Our results reveal that similar to younger adults, older adult parietal retrieval success effects scale with the accuracy of recollected information-i.e., is greater in magnitude when recollected information is of high accuracy, reduced in magnitude when accuracy is low, and entirely absent when guessing. The results help clarify the functional significance of the neural mechanism supporting recollection in older adults whilst also highlighting the potential issues with interpreting average ERPs in older adult populations.Publisher PDFPeer reviewe

    Double-impulse magnetic focusing of launched cold atoms.

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    We have theoretically investigated three-dimensional focusing of a launched cloud of cold atoms using a pair of magnetic lens pulses (the alternate-gradient method). Individual lenses focus radially and defocus axially or vice versa. The performance of the two possible pulse sequences are compared and found to be ideal for loading both 'pancake' and 'sausage' shaped magnetic/optical microtraps. It is shown that focusing aberrations are considerably smaller for double-impulse magnetic lenses compared to single-impulse magnetic lenses. An analysis of clouds focused by the double-impulse technique is presented

    WZW orientifolds and finite group cohomology

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    The simplest orientifolds of the WZW models are obtained by gauging a Z_2 symmetry group generated by a combined involution of the target Lie group G and of the worldsheet. The action of the involution on the target is by a twisted inversion g \mapsto (\zeta g)^{-1}, where \zeta is an element of the center of G. It reverses the sign of the Kalb-Ramond torsion field H given by a bi-invariant closed 3-form on G. The action on the worldsheet reverses its orientation. An unambiguous definition of Feynman amplitudes of the orientifold theory requires a choice of a gerbe with curvature H on the target group G, together with a so-called Jandl structure introduced in hep-th/0512283. More generally, one may gauge orientifold symmetry groups \Gamma = Z_2 \ltimes Z that combine the Z_2-action described above with the target symmetry induced by a subgroup Z of the center of G. To define the orientifold theory in such a situation, one needs a gerbe on G with a Z-equivariant Jandl structure. We reduce the study of the existence of such structures and of their inequivalent choices to a problem in group-\Gamma cohomology that we solve for all simple simply-connected compact Lie groups G and all orientifold groups \Gamma = Z_2 \ltimes Z.Comment: 48+1 pages, 11 figure
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