2,615 research outputs found

    Quantification of gliadin levels to the picogram level by flow cytometry

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    Celiac disease is a widely prevalent enteropathy caused by intolerance to gliadin, one of the gluten proteins. We developed two methods for the analysis of gliadin levels. Both methods use flow cytometry and rat antibodies against a 16-residue peptide of gliadin. The peptide is common to the alpha-, beta-, gamma-, and omega-gliadins

    The downsides of the UK eventually joining NAFTA

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    It would expose British farming and manufacturing, and make free trade with the EU less likely - by Daniel Capparell

    Dyck paths, Motzkin paths, and the binomial transform

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    We study the moments of orthogonal polynomial sequences (OPS) arising from tridiagonal matrices. We obtain combinatorial information about the sequence of moments of some OPS in terms of Motzkin and Dyck paths, and also in terms of the binomial transform. We then introduce an equivalence relation on the set of Dyck paths and some operations on them. We determine a formula for the cardinality of those equivalence classes, and use this information to obtain a combinatorial formula for the number of Dyck and Motzkin paths of a fixed length

    The impact of theoretical assumptions in the determination of the neutrino effective number from future CMB measurements

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    One of the major goals of future Cosmic Microwave Background measurements is the accurate determination of the effective number of neutrinos NeffN_{\rm eff}. Reaching an experimental sensitivity of ΔNeff=0.013\Delta N_{\rm eff} = 0.013 could indeed falsify the presence of any non-standard relativistic particles at 95%95 \% c.l.. In this paper, we test how this future constraint can be affected by the removal of two common assumptions: a negligible running of the inflationary spectral index nrunn_{\rm run} and a precise determination of the neutron lifetime τn\tau_n. We first show that the constraints on NeffN_{\rm eff} could be significantly biased by the unaccounted presence of a running of the spectral index. Considering the Stage-IV experiment, a negative running of dn/dlnk=0.002{\rm d}n/{\rm d}\ln k= - 0.002 could mimic a positive variation of ΔNeff=0.03\Delta N_{\rm eff} = 0.03. Moreover, given the current discrepancies between experimental measurements of the neutron lifetime τn\tau_n, we show that the assumption of a conservative error of Δτn10\Delta\tau_n \sim 10s could bring to a systematic error of ΔNeff=0.02\Delta N_{\rm eff} = 0.02. Complementary cosmological constraints on the running of the spectral index and a solution to the neutron lifetime discrepancy are therefore needed for an accurate and reliable future CMB bound of NeffN_{\rm eff} at percent level.Comment: 7 pages, 3 figure

    The Rogers--Ramanujan recursion and intertwining operators

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    We use vertex operator algebras and intertwining operators to study certain substructures of standard A1(1)A_1^{(1)}--modules, allowing us to conceptually obtain the classical Rogers--Ramanujan recursion. As a consequence we recover Feigin-Stoyanovsky's character formulas for the principal subspaces of the level 1 standard A1(1)A_1^{(1)}--modules.Comment: minor change
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