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Kinematics Related Systematic Uncertainties via MCEEP P.E. Ulmer Old Dominion University 12/11/02 Hall A Analysis Workshop

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Breaking News: Cross sections depend on kinematics! Uncertainties run wild! Coincidence cross section can vary strongly with kinematics. Results in systematic uncertainties: –need to evaluate changes in cross section for variations of kinematical quantities. Account for kinematical constraints: –For example, fixed missing mass. –May include constraints from various calibration measurements, such as H(e,ep) Must acceptance average derivatives. Its a snap with new MCEEP tools: –Cross sections handled at present. –Other observables could be added easily. –Satisfaction guaranteed or your money back.

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Procedure MCEEP Hbook file Process MCEEP Ntuple: Get cross sections for variations of kinematical quantities Determine cross section derivatives and total uncertainty, including any kinematical correlations

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Process Ntuple Fortran Program: systerr Start with MCEEP Ntuple, containing Transport coordinates at target Vary nine quantities, in turn: (beam, scatt. electron, ejectile) x (delta, phi, theta) Produce new Ntuple, consisting of original variables plus 10 cross sections (nominal and nine shifted). Program links to MCEEP subroutines and has access to its physics models.

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Acceptance Average PAW: systerr.kumac Error sum: positive definite quantity –Must first acceptance average. Sum the weights: –Produce vectors of summed cross sections (10 in total). –Bin vectors in terms of any kinematical quantity within Ntuple. Diagnostic histograms: –Fractional derivatives of cross section with respect to each of the nine varied kinematical quantities.

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Combine Errors Fortran Program: toterr Produce cross section uncertainty, given kinematical uncertainties and correlations. For each bin, form:

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/mceep.html –Includes: Sources Installation Instructions User manual –In particular, see: ~/mceep/systerr/README JLAB-TN Systematic Uncertainties in E (K. Fissum & P.E. Ulmer) See: files/2002/ ps More Information

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Figures Both figures are based on Experiment E D(e,ep)n cross section vs. Pm –Cross section derivatives for each of the nine quantities: Kinematics centered on Pm=100 MeV/c Units: fractional derivatives per 1 mr or per 10^-3 in momentum. –Total error vs. Pm All kinematics for E included, from Pm=0 to Pm=500 MeV/c (central values) Uncorrelated analysis Correlated analysis: assumes constraints from 1H(e,ep)

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