3,770 research outputs found

    Measurements of the masses, lifetimes and mixings of B hadrons at the Tevatron

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    The Tevatron, with p p-bar collisions at sqrt(s)=1.96TeV can produce all flavors of B hadrons and allows for unprecedented studies in the B physics sector. The CDF and D0 collaborations have more than 5 fb-1 of data recorded. I present here a selection of results on the masses, lifetimes and mixings of B hadrons using between 1.0 and 2.8fb-1 of data.Comment: 5 pages, 3 figures. Proceedings for Recontres de Moriond QCD 2009, references adde

    Gaussian Process Emulators in coastal wave modelling

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    A majority of the coastal wave modelling analysis require using historical data from physical observations or from computer simulations. Such simulators are often computationally expensive (takes long for a single evaluation run) and therefore it is normally a bottleneck in the analysis. Meta models are increasingly used as surrogates of the complex simulators to improve the eïŹƒciency of the bottleneck step. The performance of the meta model is vital when selecting the model as this would greatly inïŹ‚uence the conclusions that are drawn from the analysis. In this thesis we apply the Gaussian Process Emulator as a meta model of a wave transformation simulator, SWAN. The GPE is advantageous compared to other meta models as the predictions from the GPE are in the form of a distribution (mean and variance) and predicting at an event used to train the GPE returns perfect predictions with no uncertainty. Univariate and multivariate approaches of the GPE are presented and compared in case studies. In addition simple diagnostics to validate the GPE are discussed. Look–up table (LUT) approach is a commonly used traditional meta model in coastal modelling. This is based on multidimensional linear interpolation of points on a regular grid. A case study shows the performance improvement that can be gained by using GPE over this traditional LUT approach. The GPE needs less than 2% of the simulator runs required for the LUT to obtain a similar accuracy. When introducing the multivariate GPE we identify two types of multiple outputs. We present a principal component GPE (PC-GPE) and a separable GPE for highly correlated and high dimensional output. These methods are compared to ïŹtting multiple univariate GPE’s. In terms of accuracy the multiple univariate GPE outperformed the other methods however the PC-GPE tends to be moreeïŹƒcient with only a small compromise on accuracy. For low dimensional output that is weekly correlated we present the linear model of coregionalisation (LMC) GPE which is a more ïŹ‚exible technique than the separable GPE. We compared this with the separable GPE and to ïŹtting multiple univariate GPEs. The LMC GPE gave similar results as the multiple univariate GPE, but it is unstable and took a signiïŹcant amount of time to ïŹt. Finally, we describe three approaches of selecting a design (simulator runs used to train the GPE). We aim to select a design that will maximise the information we can get from the simulator in order to inform the GPE given the limited simulator runs. The aim of this thesis is to present the GPE methodology in a concise manner with running examples throughout. The novelty here is to show the application of GPEs to coastal wave modelling in order to help alleviate the computational burden and improve accuracy when using meta-models to avoid the bottleneck in the analysis

    First determination of the CPCP content of D→π+π−π+π−D \to \pi^+\pi^-\pi^+\pi^- and updated determination of the CPCP contents of D→π+π−π0D \to \pi^+\pi^-\pi^0 and D→K+K−π0D \to K^+K^-\pi^0

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    Quantum-correlated ψ(3770)→DDˉ\psi(3770) \to D\bar{D} decays collected by the CLEO-c experiment are used to perform a first measurement of F+4πF_+^{4\pi}, the fractional CPCP-even content of the self-conjugate decay D→π+π−π+π−D \to \pi^+\pi^-\pi^+\pi^-, obtaining a value of 0.737±0.0280.737 \pm 0.028. An important input to the measurement comes from the use of D→KS0π+π−D \to K^0_{\rm S}\pi^+\pi^- and D→KL0π+π−D \to K^0_{\rm L}\pi^+\pi^- decays to tag the signal mode. This same technique is applied to the channels D→π+π−π0D \to\pi^+\pi^-\pi^0 and D→K+K−π0D \to K^+K^-\pi^0, yielding F+πππ0=1.014±0.045±0.022F_+^{\pi\pi\pi^0} = 1.014 \pm 0.045 \pm 0.022 and F+KKπ0=0.734±0.106±0.054F_+^{KK\pi^0} = 0.734 \pm 0.106 \pm 0.054, where the first uncertainty is statistical and the second systematic. These measurements are consistent with those of an earlier analysis, based on CPCP-eigenstate tags, and can be combined to give values of F+πππ0=0.973±0.017F_+^{\pi\pi\pi^0} = 0.973 \pm 0.017 and F+KKπ0=0.732±0.055F_+^{KK\pi^0} = 0.732 \pm 0.055. The results will enable the three modes to be included in a model-independent manner in measurements of the unitarity triangle angle Îł\gamma using B∓→DK∓B^\mp \to DK^\mp decays, and in time-dependent studies of CPCP violation and mixing in the DDˉD\bar{D} system.Comment: Minor revisions following journal acceptanc

    Nicorandil induced ophthalmoplegic migraine

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    Application of machine learning techniques to support decision making under uncertainty in water resource management

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    Water companies in the UK are required to produce long-term plans of water resources for their supply area every five years, detailing how they will maintain secure, sustainable supplies , taking account of social and environmental impacts as well as economic costs. Extensive ensemble modelling of water resource systems underpins the production of these reports and the resulting investments chosen to maintain supplies into the future. Adoption of new guidance on the use of advanced Decision Making Methods (DMMs) and Risk Based Planning has demanded a more comprehensive modelling approach. Modelling and analytical efficiencies are increasingly required for their use and to realise their full benefits. Existing water resources, hydrological, groundwater, and demand models traditionally used by water companies are often not ideally suited for use in these DMMs. Consequently a toolset of approaches is evolving to enable UK water companies to undertake this more complex decision making. Key elements of this toolset include emulation modelling to complement computationally more expensive process models, machine learning techniques for groundwater assessment and to optimise reservoir control curves considering multiple objectives, and agent based models to explore the spatial and temporal pattern of demand over ensembles of plausible futures. These methods support the rapid simulation times required for applying the DMMs to provide a holistic view of system behaviour under large supply-side, demand-side and policy uncertainties. User-friendly tools and dashboards are being used to explore and communicate the outputs and facilitate effective decision-making, involving all stakeholders. This toolset of approaches is being increasingly adopted in the UK, demonstrating the potential for innovative methods to interpret and present complex modelling results. Due to the flexible structure of the tools, and the generic approaches used, these techniques can readily be applied to a wide range of settings. However, the absence of physical process representation in some of these methods, and associated implications, must be considered in their application and by planners when interpreting results. Methods in themselves are not a replacement for diligent water planning, but a tool to support it
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