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Calculation of HELAS amplitudes for QCD processes using graphics processing unit (GPU)

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arxiv 0909.5257 v1 pith:IH72LCHK submitted 2009-09-29 hep-ph

classification hep-ph
keywords processesamplitudescodesgluonnumbergraphicshegetprocessing
verification ladder T0 review T1 audit T2 compute T3 formal
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abstract

We use a graphics processing unit (GPU) for fast calculations of helicity amplitudes of quark and gluon scattering processes in massless QCD. New HEGET ({\bf H}ELAS {\bf E}valuation with {\bf G}PU {\bf E}nhanced {\bf T}echnology) codes for gluon self-interactions are introduced, and a C++ program to convert the MadGraph generated FORTRAN codes into HEGET codes in CUDA (a C-platform for general purpose computing on GPU) is created. Because of the proliferation of the number of Feynman diagrams and the number of independent color amplitudes, the maximum number of final state jets we can evaluate on a GPU is limited to 4 for pure gluon processes ($gg\to 4g$), or 5 for processes with one or more quark lines such as $q\bar{q}\to 5g$ and $qq\to qq+3g$. Compared with the usual CPU-based programs, we obtain 60-100 times better performance on the GPU, except for 5-jet production processes and the $gg\to 4g$ processes for which the GPU gain over the CPU is about 20.

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Cited by 1 Pith paper

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  1. Accelerating Berends-Giele recursion for gluons in arbitrary dimensions over finite fields

    hep-ph 2025-02 accept novelty 7.0 of 10

    A publicly available GPU implementation of Berends-Giele recursion computes pure gluon amplitudes in arbitrary spacetime dimensions over finite fields.

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