Arie Bodek, Univ. of Rochester1 Measurement of F 2 and  L /  T on Nuclear-Targets in the Nucleon Resonance Region - P04-001 JUPITER - JLab Unified Program.

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Arie Bodek, Univ. of Rochester1 Measurement of F 2 and  L /  T on Nuclear-Targets in the Nucleon Resonance Region - P JUPITER - JLab Unified Program to Investigate Targets and Electroproduction of Resonances In collaboration with The MINERvA Neutrino Experiment at FermiLab (Main INjector ExpeRiment v-A) A collaborative Effort Between Nuclear Physics and HEP Communities A. Bodek (spokesperson), S. Manly, K. McFarland, I. C. Park, (J. Chovjka, G.B. Yu- PhD students), (D. Koltun, L. Orr, S. Rajeev - Collaborating theorists) - University of Rochester, Rochester, NY M.E. Christy, W. Hinton, (C. Jayalath-PhD student), C. Keppel (spokesperson), S. Malace, E. Segbefia - Hampton University, Hampton, VA P. Bosted, S. E. Rock - University of Massachusetts, Amherst, MA I. Niculescu, I. Niculescu - James Madison University, Harrisonburg, VA R. Ent, D. Gaskell, M. Jones, D. Mack, S. Wood - Thomas Jefferson National Accelerator Facility, Newport News, VA J. Arrington - Argonne National Laboratory, Argonne, IL H. Gallagher - Tufts University, Medford, MA J. Dunne - Mississippi State University, Mississippi State, MS P. Markowitz, J. Reinhold Florida International Univ., University Park, FL E. Kinney University of Colorado, Boulder, Colorado H.P. Blok Vrije Universiteit, Amsterdam, Netherlands

Arie Bodek, Univ. of Rochester2 Neutrino cross sections at low energy  Many dedicated neutrino oscillation experiments (K2K, MINOS, CNGS, MiniBooNE, and JHF) are in the few GeV region.  Neutrino cross section models at low energy are crucial for precise next generation neutrino oscillation experiments.  The high energy region of neutrino-nucleon scatterings ( GeV) is well understood at the few percent level in terms of the quark-parton model (PDFs) constrained by data from a series of e/  / DIS and collider experiments. In addition, nuclear effects have been measured at high Q 2.  However, neutrino cross sections in the low energy region are poorly understood. (especially the resonance and low Q 2 DIS contributions) --- aim to know them to the 2 % level.  Renewed interest of the High Energy Physics community in joining the Medium Energy community in understanding QCD/ nucleon/ nuclear structure at low energies.

Arie Bodek, Univ. of Rochester3  Charged Current Process Neutrino mass  M 2 and Mixing Angle: charged current cross sections and final States are needed: The level of neutrino charged current cross sections versus energy provide the baseline against which one measures  M 2 at the oscillation maximum and mixing angles (aim to study CP viol.) Measurement of the neutrino energy in a detector depends on the composition of the final states (different response to charged and neutral pions, muons and final state protons (e.g. Cerenkov threshold, non compensating calorimeters etc). : both differential cross sections and final states are of interest W+  N  0 EM shower EM response  muon response N nucleon response  + response PR helps pin down cross sections -aim 2% and Study CP Violation  T / E Poor neutrino data E Low energy current flux errors 10% to 20%

Arie Bodek, Univ. of Rochester4  Neutral Current Process SIGNAL   e transition ~ 0.1% oscillations probability of  e. Background: Electrons from misidentified  in NC events without a muon from higher energy neutrinos are a background both differential cross sections and final states are of interest e- -> EM shower W+     e in beam P N  + Z  N  0 EM shower FAKE electron  N Z N  0  N SIGNAL    PR pins down cross sections -aim 2% -Study CP Violation  Can observe  events below  threshold Vs. sterile Poor neutrino data E Low energy current flux errors 10% to 20% What do muon neutrinos oscillate to? Backround

Arie Bodek, Univ. of Rochester5 Currently - low energy neutrino data worse than where electron scattering was in the 1960’s In the 1960’s: Electron scattering data was poor. We measured the momentum sum rule, but we never thought that we will investigate the Q 2 dependance of many QCD sum rules (logarithmically varying with Q 2 ). A few examples include. (1) The Bjorken Sum rule in Polarized lepton scattering (2) The Gross-Llewellyn-Smith Sum (GLS) sum rule in neutrino scattering (3) The Gottfried Sum Rule (proton-neutron) in electron/muon DIS scattering In 2002: (1) Q 2 dependence of Bjorken and GLS rules has been used to extract  s (Q 2 ) (2) Gottfried Sum is used to extract (dbar-ubar) In a few years, next generation neutrino beams will have fluxes known to 2%. Aim at testing current-algebra (exact sum rules) like the Adler Sum rule. However, input from electron scattering experiments is crucial.

Arie Bodek, Univ. of Rochester6 Crucial Input for Neutrino Monte Carlos  Neutrino experiments need good models of cross sections and final states to extract cross sections  Neutrino Monte Carlo models must be based on understanding of the physics, and checked by data  Proposal to develop a collaborative program between the high and medium energy communities to develop reliable global models linking electron and neutrino scattering measurements  Nuclear data necessary for comparison with neutrino measurements  No L/T separated structure function measurements exist on nuclei in the resonance region  In the resonance region, nuclear effects may be large, different from the DIS region, and Q 2 dependent.

Arie Bodek, Univ. of Rochester7 Neutrino Cross Sections at Low Energy  Quasi-Elastic / Elastic (W=M) –  + n  - + p  Input from both electron and neutrino experiments and described by form factors, need axial form factor and nuclear corrections  Resonance (low Q 2, W< 2)  + p  - + p +   Can be well measured in electron scattering, but poorly measured in neutrino scattering (fits by Rein and Seghal). Need R, axial form factors and nuclear corrections  Deep Inelastic (DIS) –  + A  - + X  well measured in high energy experiments and well described by quark- parton model, but doesn’t work well at low Q2. Need low Q2 structure functions, R, axial structure funct. and nuclear corrections  Challenge: to describe all these three processes at all neutrino (and electron/muon) energies.  (Need to understand duality, QCD, low Q2 sum rules, transition between DIS and resonance)  T / E

Arie Bodek, Univ. of Rochester8 (Neutrino, Anti-neutrino cross sections / Energy) versus E R directly effects neutrino, anti-neutrino cross section measurements  N fractional error ~ 0.5  R  N fractional error ~ 1.5  R  R = 0.2 implies 10% error on  N, 30% error on  N

Arie Bodek, Univ. of Rochester9 SciFi (fine-grained) detector Q 2 distribution K2K (KEK to SuperK) and M A has a near detector and a far SuperK detector How using outdated vector form factors affected the K2K analysis In 2002: They used Dipole form and Gen=0 (I.e. wrong R elastic) K2K found unexpected results in Q 2 distribution of quasi-elastic events in the near detector –blue box is correlated energy scale error Initially, was incorrectly fixed by increasing M A Bodek-Budd-Arrington pointed out that the K2K experiment was using outdated  QE-vector

Arie Bodek, Univ. of Rochester10 K2K and M A (cont’d - B) Difference between the fudged cross-section (to match the observed Q 2 distribution) and the true cross-section End result: K2K assigned systematic of 20% in the absolute rate at far detector Note: mean energy is 0.7 GeV (plot from Bodek- Budd-Arrington, NUINT02 proceedings)

Arie Bodek, Univ. of Rochester11 K2K and M A (cont’d - C) Chris Walter (BU) at NUINT02: effect of difference between correct and fudged solution if one is in data and one is in MC. this is a “toy” analysis of  disappearance at J-PARC Phase I- Conclusion: Neutrino experiments alone cannot determine both vector and axial structure function. Need data from both electron and neutrino experiment in combination,

Arie Bodek, Univ. of Rochester12 Plot from G. A. Miller (Phys.Rev. C 64,022201(2001)) showing the predicted sensitivity of the inclusive longitudinal cross section ratio of Iron to Deuterium due to pion excess. It is large at low Q2 and in the resonance region A study of the nuclear dependence of R is also of interest to the nuclear physics community because it is a uniquely sensitive signature of nuclear pions 

Arie Bodek, Univ. of Rochester13 Nuclear R measurements also needed to obtain dilution factors for spin structure measurements… F 1 and F 2 measurements on p, d, 4He, C, kapton, 14N, 15N, Al needed to obtain dilution factors for NH3, ND3 targets RSS in Hall C, Eg1 in Hall B need this now future GDH in Hall B and SANE in Hall C need this dilution factors particularly sensitive in resonance region The lack of this data is currently the dominant systematic uncertainty on the dilution factor, and on the final results for g1 - timely need!

Arie Bodek, Univ. of Rochester14 Low Q 2 Moments Dominated by Resonance Regime….the uncertainty propagates at Q 2 = 0.5, resonance region contribution to moment is 30% Plot from Hall C hydrogen data elastic DIS Delta other resonances

Arie Bodek, Univ. of Rochester15 Hall C E Longitudinal / Transverse Separations on Hydrogen in the Resonance Region

Arie Bodek, Univ. of Rochester16 Existing DIS Measurements

Arie Bodek, Univ. of Rochester17 Extend also here in DIS regime Extend here into elastic regime

Arie Bodek, Univ. of Rochester18 Rosenbluth separations done for H, also to be done for D in E02-109, and now proposed for nuclei! 180 L/T separations total (most with 4-5  points) Spread of points about the linear fits is fairly Gaussian with  ~ 1.6 %- consistent with the estimated pt-pt experimental uncertainty expect same data quality

Arie Bodek, Univ. of Rochester19 P Run Plan  Region Part Only - Match E (and add one or two lower Q2 spectra - quick runs) 24 hours All nuclear Targets  For Q2<4 40 hours C and Cu Targets  For Q2=4 + Q2=5 Q2=0.07 H Q2=0.86 H Q2=3 H Q2=0.5 D     

Arie Bodek, Univ. of Rochester20 Run Plan Including All Resonance 5 days Requested P days E02-109

Arie Bodek, Univ. of Rochester21 Summary Substantial reduction in systematic uncertainties for neutrino cross section measurements –Global interest in systematics for neutrino oscillation measurements, now in few GeV regime –Brings active new community to Jefferson Lab R at low Q 2 measured on H and large, R A essentially unknown –Contributes large uncertainty in dilution factors for spin structure measurements (timely to measure) –Resonance region at low Q 2 large contribution to moments Unique sensitivity to nuclear pions (Miller) Beam time savings running concurrently with E –15 days of physics in 5 days only –Existing expertise, analysis machinery