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Scientific Goals of Feynman@Home | ||||||||
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| < < | For the LHC as well as for the linear collider program, the computation of higher precision and high multiplicity processes | |||||||
| > > | For the LHC as well as for the linear collider program, the computation of higher precision and high multiplicity processes | |||||||
| has become a must. For QCD, next-to-leading order computations mitigate scale uncertainties, provide a first estimate of the observable normalization and include additional sub-processes that may change observable distribution shapes. Resummation techniques can be checked and improved. | ||||||||
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But most importantly many QCD processes contribute to the background to Higgs
or “new” physics searches;
If the background is large, it has to be known precisely (st least better than signal/background ratio),
otherwise extracting the signal will become intractable. Such a precision can only be obtained by including NLO calculations.
An experimenter’s wish list has been presented a few years ago, in the frameworks of the Tevatron Run II,
it still apply to the LHC energy. One can see that the multiplicity is quite high, from 6 to 8 still keeping the boson undecayed.
Performing these calculations at tree level is already a substantial effort, at NLO it is a challenge.
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| < < | New Physics models (MSSM, extra-dimensions) generate many more particles and therefore many more diagrams translating into a large memory size and computing time increase. | |||||||
| > > | "New Physics" models (MSSM, extra-dimensions) generate many more particles and therefore many more diagrams translating into large memory size and computing time increases. | |||||||
| For example: e+e- nu-e nu-e-bar b b-bar b b-bar goes from 5720 diagrams in the SM to 19508 in MSSM. So the signal is also more and more complex even at tree level. | ||||||||
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Today achievement for one loop amplitudes processes are presented in “Les Houches 2005” as ‘state of the art for amplitudes,
although only a few results are available for 2--> 3 and 2-->4 are considered as frontier calculations (see. Gudrun Heinrich).
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