28,293 research outputs found

    Top Quark Yukawa Couplings and New Physics

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    We discuss associated production of a Higgs boson with a pair of ttˉt {\bar t} quarks at a future high energy e+ee^+e^- collider. The process e+ettˉhe^+e^-\to t {\bar t}h is particularly sensitive to the presence of new physics and we consider the MSSM and models with extra dimensions at the TeVTeV scale as examples.Comment: Talk given at the 5th International Collider Workshop (LCWS 2000), Fermilab, Batavia, Il, Oct 24-28, 200

    Next-to-Leading Order Results for t-tbar-h Production at the Tevatron

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    We compute the O(alpha_s^3) total cross section for the process (p pbar -> t tbar h) in the Standard Model, at \sqrt{s}=2 TeV. The next-to-leading order corrections drastically reduce the renormalization and factorization scale dependence of the Born cross section and slightly decrease the total cross section for renormalization and factorization scales between m_t and 2m_t.Comment: 5 pages, 5 figures, REVTeX, submitted to Phys. Rev. Let

    The use of the plane wave fluid-structure interaction loading approximation in NASTRAN

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    The Plane Wave Approximation (PWA) is widely used in finite element analysis to implement the loading generated by an underwater shock wave. The method required to implement the PWA in NASTRAN is presented along with example problems. A theoretical background is provided and the limitations of the PWA are discussed

    Transience and recurrence of random walks on percolation clusters in an ultrametric space

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    We study existence of percolation in the hierarchical group of order NN, which is an ultrametric space, and transience and recurrence of random walks on the percolation clusters. The connection probability on the hierarchical group for two points separated by distance kk is of the form ck/Nk(1+δ),δ>1c_k/N^{k(1+\delta)}, \delta>-1, with ck=C0+C1logk+C2kαc_k=C_0+C_1\log k+C_2k^\alpha, non-negative constants C0,C1,C2C_0, C_1, C_2, and α>0\alpha>0. Percolation was proved in Dawson and Gorostiza (2013) for δ0\delta0, with α>2\alpha>2. In this paper we improve the result for the critical case by showing percolation for α>0\alpha>0. We use a renormalization method of the type in the previous paper in a new way which is more intrinsic to the model. The proof involves ultrametric random graphs (described in the Introduction). The results for simple (nearest neighbour) random walks on the percolation clusters are: in the case δ<1\delta<1 the walk is transient, and in the critical case δ=1,C2>0,α>0\delta=1, C_2>0,\alpha>0, there exists a critical αc(0,)\alpha_c\in(0,\infty) such that the walk is recurrent for α<αc\alpha<\alpha_c and transient for α>αc\alpha>\alpha_c. The proofs involve graph diameters, path lengths, and electric circuit theory. Some comparisons are made with behaviours of random walks on long-range percolation clusters in the one-dimensional Euclidean lattice.Comment: 27 page

    Understanding the Role of Behavior and Cognitions in a Group Exercise Setting

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    The first purpose of the present study examined whether individuals with different exercise behaviors (classified by attendance) experienced different or similar cognitive patterns. It was hypothesized that different behavior would lead to different cognitive appraisals. It was predicted that there would be a difference between the three behavioral frequency groups with regard to self-efficacy measures and goal measures. The second purpose of the study was to describe, evaluate and observe whether social factors were associated with participating in exercise in groups. It was hypothesized that those who engage in exercise classes would elicit a social focus. Participants for the study included 39 females who registered in-group fitness classes at a mid-sized university. Attendance over the 10-week course was assessed and participants completed a self-report questionnaire during week seven. The attendance data were used to create 3 exercise frequency groups (regular attenders, sporadic attenders, and dropouts) based on ACSM’s exercise guidelines. Analysis of Variance (ANOVA), means and frequencies were used to describe the data. There were no significant differences on measures of self-efficacy. Continued research is necessary to investigate the benefit of social suport in a group exercise setting, as well as to better understand how self-regulation through self-efficacy and goal factors influences and is influenced by actual behavior
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