3,166 research outputs found

    Dilepton Production in e−pe^- p and e+e−e^+ e^- Colliders

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    In an e−pe^- p collider, a striking signature for a dilepton gauge boson is \ep \ ; this cross-section is calculated by using the helicity amplitude technique. At HERA, with center-of-mass energy s=314GeV\sqrt s = 314 GeV, a dilepton mass above 150GeV150 GeV is inaccessible but at LEPII-LHC, with a center-of-mass energy s=1790GeV\sqrt s = 1790 GeV , masses up to 650 GeV can be discovered. In an e+e−e^+ e^- collider, the signature is \ee \ . The cross-sections of this process are also calculated for the center-of-mass energies s=200,500\sqrt s = 200, 500 and 1000GeV1000 GeV.Comment: 16 pages, 3 figures (not included), IFP-428-UN

    Variance of Relative Surprisal as Single-Shot Quantifier

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    The variance of (relative) surprisal, also known as varentropy, so far mostly plays a role in information theory as quantifying the leading-order corrections to asymptotic independent and identically distributed (IID) limits. Here, we comprehensively study the use of it to derive single-shot results in (quantum) information theory. We show that it gives genuine sufficient and necessary conditions for approximate state transitions between pairs of quantum states in the single-shot setting, without the need for further optimization. We also clarify its relation to smoothed min and max entropies, and construct a monotone for resource theories using only the standard (relative) entropy and variance of (relative) surprisal. This immediately gives rise to enhanced lower bounds for entropy production in random processes. We establish certain properties of the variance of relative surprisal, which will be useful for further investigations, such as uniform continuity and upper bounds on the violation of subadditivity. Motivated by our results, we further derive a simple and physically appealing axiomatic single-shot characterization of (relative) entropy, which we believe to be of independent interest. We illustrate our results with several applications, ranging from interconvertibility of ergodic states, over Landauer erasure to a bound on the necessary dimension of the catalyst for catalytic state transitions and Boltzmann’s H theorem

    Longevity and Highest-Energy Cosmic Rays

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    It is proposed that the highest energy ∼1020\sim 10^{20}eV cosmic ray primaries are protons, decay products of a long-lived progenitor which has propagated from typically ∼100\sim 100Mpc. Such a scenario can occur in e.g. SU(15) grand unification and in some preon models, but is more generic; if true, these unusual cosmic rays provide a window into new physics.Comment: 8 pages, RevTe

    CLOCK expression identifies developing circadian oscillator neurons in the brains of Drosophila embryos

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    <p>Abstract</p> <p>Background</p> <p>The <it>Drosophila </it>circadian oscillator is composed of transcriptional feedback loops in which CLOCK-CYCLE (CLK-CYC) heterodimers activate their feedback regulators <it>period </it>(<it>per</it>) and <it>timeless </it>(<it>tim</it>) via E-box mediated transcription. These feedback loop oscillators are present in distinct clusters of dorsal and lateral neurons in the adult brain, but how this pattern of expression is established during development is not known. Since CLK is required to initiate feedback loop function, defining the pattern of CLK expression in embryos and larvae will shed light on oscillator neuron development.</p> <p>Results</p> <p>A novel CLK antiserum is used to show that CLK expression in the larval CNS and adult brain is limited to circadian oscillator cells. CLK is initially expressed in presumptive small ventral lateral neurons (s-LN<sub>v</sub>s), dorsal neurons 2 s (DN<sub>2</sub>s), and dorsal neuron 1 s (DN<sub>1</sub>s) at embryonic stage (ES) 16, and this CLK expression pattern persists through larval development. PER then accumulates in all CLK-expressing cells except presumptive DN<sub>2</sub>s during late ES 16 and ES 17, consistent with the delayed accumulation of PER in adult oscillator neurons and antiphase cycling of PER in larval DN<sub>2</sub>s. PER is also expressed in non-CLK-expressing cells in the embryonic CNS starting at ES 12. Although PER expression in CLK-negative cells continues in <it>Clk</it><sup>Jrk </sup>embryos, PER expression in cells that co-express PER and CLK is eliminated.</p> <p>Conclusion</p> <p>These data demonstrate that brain oscillator neurons begin development during embryogenesis, that PER expression in non-oscillator cells is CLK-independent, and that oscillator phase is an intrinsic characteristic of brain oscillator neurons. These results define the temporal and spatial coordinates of factors that initiate <it>Clk </it>expression, imply that circadian photoreceptors are not activated until the end of embryogenesis, and suggest that PER functions in a different capacity before oscillator cell development is initiated.</p

    By-passing fluctuation theorems

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    Fluctuation theorems impose constraints on possible work extraction probabilities in thermodynamical processes. These constraints are stronger than the usual second law, which is concerned only with average values. Here, we show that such constraints, expressed in the form of the Jarzysnki equality, can be by-passed if one allows for the use of catalysts---additional degrees of freedom that may become correlated with the system from which work is extracted, but whose reduced state remains unchanged so that they can be re-used. This violation can be achieved both for small systems but also for macroscopic many-body systems, and leads to positive work extraction per particle with finite probability from macroscopic states in equilibrium. In addition to studying such violations for a single system, we also discuss the scenario in which many parties use the same catalyst to induce local transitions. We show that there exist catalytic processes that lead to highly correlated work distributions, expected to have implications for stochastic and quantum thermodynamics

    Cosmic Background Radiation Temperature Anisotropy: Position of First Doppler Peak

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    The purpose of the Cosmic Background Radiation (CBR) experiments is to measure the temperature anisotropy via the autocorrelation function. The partial wave l1l_1 corresponding to the first Doppler peak caused by baryon-photon oscillations at the surface of last scattering depends on the present density Ω0\Omega_0 and the cosmological constant contribution ΩΛ\Omega_{\Lambda}. We discuss this dependence on the basis of perspicuous figures.Comment: 16 pages LaTeX including four figure

    Three Generations in Minimally Extended Standard Models

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    We present a class of minimally extended standard models with the gauge group SU(3)C×SU(N)L×U(1)XSU(3)_C \times SU(N)_L \times U(1)_X where for all N≥3N \geq 3, anomaly cancelation requires three generations. At low energy, we recover the Standard Model (SM), while at higher energies, there must exist quarks, leptons and gauge bosons with electric charges shifted from their SM values by integer multiples of the electron charge up to ±[N/2]e \pm [N/2] e. Since the value N=5 is the highest NN consistent with QCD asymptotic freedom, we elaborate on the 3-5-1 model.Comment: 9 pages, v3: version to appear in PL

    The variance of relative surprisal as single-shot quantifier

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    The variance of (relative) surprisal (also known as varentropy) so far mostly plays a role in information theory as quantifying the leading order corrections to asymptotic i. i. d. limits. Here, we comprehensively study the use of it to derive single-shot results in (quantum) information theory. We show that it gives genuine sufficient and necessary conditions for approximate single-shot state-transitions in generic resource theories without the need for further optimization. We also clarify its relation to smoothed min- and max-entropies, and construct a monotone for resource theories using only the standard (relative) entropy and variance of (relative) surprisal. This immediately gives rise to enhanced lower bounds for entropy production in random processes. We establish certain properties of the variance of relative surprisal which will be useful for further investigations, such as uniform continuity and upper bounds on the violation of sub-additivity. Motivated by our results, we further derive a simple and physically appealing axiomatic single-shot characterization of (relative) entropy which we believe to be of independent interest. We illustrate our results with several applications, ranging from interconvertibility of ergodic states, over Landauer erasure to a bound on the necessary dimension of the catalyst for catalytic state transitions and Boltzmann's H-theorem.Comment: 12+17 page
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