49 research outputs found

    CompHEP 4.4 - Automatic Computations from Lagrangians to Events

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    We present a new version of the CompHEP program (version 4.4). We describe shortly new issues implemented in this version, namely, simplification of quark flavor combinatorics for the evaluation of hadronic processes, Les Houches Accord based CompHEP-PYTHIA interface, processing the color configurations of events, implementation of MSSM, symbolical and numerical batch modes, etc. We discuss how the CompHEP program is used for preparing event generators for various physical processes. We mention a few concrete physics examples for CompHEP based generators prepared for the LHC and Tevatron.Comment: The paper has been presented on IX International Workshop on Advanced Computing and Analysis Techniques in Physics Research December 1-5, 2003. KEK, Japan. 10 pages, 2 figure

    On impact parameter dependence of low-x structure functions

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    We consider impact parameter dependence of the polarized and unpolarized structure functions. Unitarity does not allow factorization of the structure functions over the Bjorken x and the impact parameter b variables. On the basis of the particular geometrical model approach we conclude that spin of constituent quark may have a significant orbital angular momentum component which can manifest itself through the peripherality of the spin dependent structure functions.Comment: 5 pages, 1 figur

    Different behaviour of the spin structure functions g1(x)g_1(x) and h1(x)h_1(x) at x→0x\to 0

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    We consider low-xx behaviour of the spin structure functions g1(x)g_1(x) and h1(x)h_1(x) in the unitarized chiral quark model which combines ideas on the constituent quark structure of hadrons with a geometrical scattering picture and unitarity. A nondiffractive singular low-xx dependence of g1p(x)g^p_1(x) and g1n(x)g_1^n(x) indicated by the recent SMC experimental data is described. A diffractive type smooth behaviour of h1(x)h_1(x) is predicted at small xx. The expectations for the double-spin asymmetries in the low-mass Drell-Yan production at RHIC in the central region are discussed alongside.Comment: LaTeX, 10 pages, 2 figure

    Application of Power Geometry and Normal Form Methods to the Study of Nonlinear ODEs

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    This paper describes power transformations of degenerate autonomous polynomial systems of ordinary differential equations which reduce such systems to a non-degenerative form. Example of creating exact first integrals of motion of some planar degenerate system in a closed form is given. © 2018 The Authors, published by EDP Sciences

    Application of Power Geometry and Normal Form Methods to the Study of Nonlinear ODEs

    No full text
    This paper describes power transformations of degenerate autonomous polynomial systems of ordinary differential equations which reduce such systems to a non-degenerative form. Example of creating exact first integrals of motion of some planar degenerate system in a closed form is given. © 2018 The Authors, published by EDP Sciences
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