Abstract CP violation in baryonic decays has not been significantly observed. With large data events accumulated at colliders or the Large Hadron Collider, charmed baryon would provide a promising laboratory to test symmetry. In this study, we formulate {{\Lambda_c^+}}\to\phi p and {{\Lambda_c^+}}\to\omega for measurement of their asymmetry parameters weak BESIII LHCb exp...

In this paper, two formulas were chosen among those that estimate the suspendedsediment discharge in rivers. These two formulas were Lane and Kalinske and Bagnold. Forstudying and knowing the correlation between input parameters and calculated suspendedsediment discharge (CSSD), the SPSS17 software was used. Input parameters in these twoformulas were as: water velocity, water discharge, suspend...

objective: the two most frequent hypochromic microcytic anemias are β- thalassemia minor (btm) and iron deficiency anemia (ida). several discrimination indices have been proposed to quickly discriminate these similar entities via parameters obtained from automated blood count analyzers. the aim of this study to evaluate the diagnostic reliability of ten discrimination indices in the differentia...

Based on the solution of equation motion a charge in an electromagnetic field, classical theory radiation relativistic charged particle linearly accelerated by high-intensity laser pulse presence static component magnetic field is constructed. Solutions obtained Kopytov G.F. and Pogorelov A.V., were used to study spectral-angular characteristics combination plane monochromatic wave constant so-...

We describe applications of the gluing formalism discussed in companion paper. When a d-dimensional local theory $$\hbox {QFT}_d$$ is supersymmetric, and if we can find supersymmetric polarization for quantized on $$(d-1)$$ -manifold W, along W described by non-local {QFT}_{d-1}$$ that has an induced supersymmetry. Applying localization to , which refer as boundary localization, allows some cas...

We provide an algorithm to compute the nodes and weights for Gauss-Chebyshev quadrature formulas integrating exactly in spaces of rational functions with arbitrary real poles outside [−1, 1]. Contrary to existing rational quadrature formulas, the computational effort is very low, even for extremely high degrees, and under certain conditions on the poles it can be shown that the complexity is of...

We continue with analyzing quadrature formulas of high degree of precision for computing the Fourier coefficients in expansions of functions with respect to a system of orthogonal polynomials, started recently by Bojanov and Petrova [Quadrature formulae for Fourier coefficients, J. Comput. Appl. Math. 231 (2009), 378–391] and we extend their results. Construction of new Gaussian quadrature form...

This paper examines the relationship between the degree of uniformity of distribution of grids, including Smolyak grids, with the intention of choosing weights to obtain efficient quadrature formulas.