Measurements of F 2 and R=σ L /σ T on Deuteron and Nuclei in the Nucleon Resonance Region Ya Li January 31, 2009 Jlab E02-109/E04-001 (Jan05)

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Measurements of F 2 and R=σ L /σ T on Deuteron and Nuclei in the Nucleon Resonance Region Ya Li January 31, 2009 Jlab E02-109/E (Jan05)

Outline Physics Motivation Experiment Brief Analysis Update Problems and Solutions Summary 2

Physics Motivation F L, F 1, F 2 Fundamental Structure Function Measurements on Deuteron and Nuclei Structure Function Moments – Lattice QCD comparisons – Singlet and non-singlet distribution functions from deuteron and proton Support Broad Range of Deuteron Physics – Elastic form factors – BONUS neutron structure functions – Input to extract spin structure functions from asymmetry measurements. Quark-hadron duality studies In QE region (W 2 ~mp 2 ), obtain information on Coulomb Sum Rule Search for Nuclear Pions on heavy nuclei Important input for neutrino physics 3

4 G. Miller, Phys.Rev.C64:022201,2001. Nuclear Pions on heavy nuclei? The model for the pionic components of nuclear wave function from light front dynamical calculations of binding energies and densities. The pion effects are large enough to predict substantial nuclear enhancement of the cross section for longitudinally polarized virtual photons for the kinematics accessible at Jlab. I I I

Motivation from Neutrino Experiments Input for neutrino cross section models, needed for oscillation experiments around the world Jlab measurements can provide input on vector couplings for MC model 5 Resonance region is a major contribution! Neutrino Oscillations ∆m 2 ~ E / L, requires E in few GeV range (same as JLab!) (A. Bodek, NUANCE model used) Existing neutrino data set is poor

Experiment Description JLab, HallC, ~2 weeks in January 2005 E02-109: Meas. of F 2 and R on Deuterium. E04-001: Meas. of F 2 and R on Carbon, Iron, and Aluminum. Beam Energies used were: 4.6, 3.5, 2.3, and 1.2 GeV. Cover 0.05 < Q 2 < 2 (GeV) 2 and 0.5 <W 2 < 4.25 (GeV) 2. 6

Kinematic Coverage 7 Rosenbluth Separation Data Rosenbluth Separation Data Targets: D, C, Al, Fe, and some H Targets: D, C, Al, Fe, and some H Final Uncertainties estimated at ~1.6 % pt- pt in e (2% normalization). Final Uncertainties estimated at ~1.6 % pt- pt in e (2% normalization). Low Q 2 data for  modeling Low Q 2 data for  modeling Targets: H,D, C, Al Targets: H,D, C, Al Final Uncertainties estimatedat ~3 - 8% (Much larger RCs and rates) Final Uncertainties estimated at ~3 - 8% (Much larger RCs and rates) Rosenbluth separations at multi. energies

InclusiveScattering Inclusive e + A -> e + X Scattering 8 One-Photon-exchange Approximation At ε =0,  F 1 Diff.  F L { At ε =1,  F 2 longitudinalTransverse mIxEdmIxEdmIxEdmIxEd

Analysis Status Detector Calibrationcompleted Calorimeter Eff. completed Cerenkov Eff. completed Tracking Eff. completed Trigger Eff. problem Computer Dead Time completed Acceptance Corrections completed Beam Position Stability Study completed Beam Position Offsets completed Target Position Offsets completed Optics Checks Preliminary Sieve Slit Charge Symmetric Background completed Radiative Corrections iterating Cross Sections iterating 9

Analysis Updates Finalized Charge Symmetric Background Finalized (Momentum dependent) Cerenkov efficiency correction Iterated Electron Cross Sections Preliminary  dependent A/D Cross Section Ratios 10

Charge Symmetric Backgrounds Subtract off Charge Symmetric electrons by subtracting off positron Cross-Sections. 11 Polynomial Fit across Theta Parameterized e+ CS

Cerenkov Efficiency Correction 12 Check Cerenkov for Momentum Dependent Efficiency Identify Electron with Calorimeter (hsstrk > 0.7) Cerenkov cut (npe >2) efficiency is position dependent -> ∆p/p dependence Weighted average over all the runs Cerenkov Mirrors Gap between the mirrors C 4 F 10, 0.6 Atm

Monte Carlo Ratio Method (1)Generate MC events with  model weighting (radiative contributions included). (2) Scale the MC yield by L Data /L MC, where L MC is that needed to produce N gen for the given  mod and phase space generated into. (3) Add background contributions to MC (4) d  ( ,  ) = d  mod ( ,  ) * Y data /Y MC Where Y is the yield for events with any value of , i.e. this integrates over  13

Electron Cross Sections Christy (proton) /Bosted (nuclear) Model Currently in iterating process Small Correction to Cross Sections in next iterations 14 M.E. Christy, P. Bosted, arXiv: [hep-ph] P. Bosted, M.E. Christy, Phys.Rev.C77:065206,2008.

Electron Cross Sections 15 Over all, the model has good agreement with data. Some discrepancies mainly at Quasi-Elastic peak for heavy nuclei.

cross section ratio  A /  D 16   =  p =   =  p =   =  p =0.9164

Faulty Discriminator Sx1 hodoscopes faulty discriminator caused low efficiency in some channels Solution: Implementing Position dependent trigger efficiency (∆p/p) 17

18 Reconstruction Problem at Low E / Large additional multiple scattering at low E / (E / <1GeV) caused by thick HMS exit window ( 20mil Titanium!) The fitted reconstruction MEs are not well behaved at the edge of the FP distribution. (COSY MEs in MC are.) Only 6-8% of the events effected in the worst case Solution: Apply different MEs for the data depending on the region of the FP which the event occupies. 18

Summary Jan05 experiment measure F 2 and R on Deuteron and nuclei in the nucleon resonance region Most detector calibration and corrections are finalized. Electron Cross Sections be iterated with new model Preliminary Cross Section Ratio  D /  A Working on trigger efficiency and low E / reconstruction problems. Future Plan – Finalize Cross Sections – Rosenbluth Separations (F 1, F 2, F L ) – Nuclear Dependence research 19