Hadron Form Factors Rolf Ent Jefferson Lab

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Presentation transcript:

Hadron Form Factors Rolf Ent Jefferson Lab Science & Technology Review July 2002 Introduction Pion Form Factor GEp/GMp ratio GEn GMn Strangeness Form Factors Outlook

How are the Nucleons Made from Quarks and Gluons? Why are nucleons interacting via VNN such a good approximation to nature? How do we understand QCD in the confinement regime? A) The distribution of u, d, and s quarks in the hadrons (spatial structure of charge and magnetization in the nucleons is an essential ingredient for conventional nuclear physics; the flavor decomposition of these form factors will provide new insights and a stringent testing ground for QCD-based theories of the nucleon) B) The excited state structure of the hadrons C) The spin structure of the hadrons D) Other hadron properties (polarizability, quark correlations, ….)

Nucleon and Pion Form Factors Fundamental ingredients in “Classical” nuclear theory A testing ground for theories constructing nucleons from quarks and gluons. - spatial distribution of charge, magnetization Experimental insights into nucleon structure from the flavor decomposition of the nucleon form factors PRECISION  Additional insights from the measurement of the form factors of nucleons embedded in the nuclear medium - implications for binding, equation of state, EMC… - precursor to QGP 

Historical Overview Proton Pion Stern (1932) measured the proton magnetic moment µp = 2.79 µDirac indicating that the proton was not a point-like particle Hofstadter (1950’s) provided the first measurement of the proton’s radius through elastic electron scattering Subsequent data (≤ 1993) were based on: Rosenbluth separation for proton, severely limiting the accuracy for GEp at Q2 > 1 GeV2 As yet, no “ab initio” calculations available, waiting for Lattice QCD Main interpretation based on Vector-Meson Dominance In simplest form resulting in dipole form factor: Proton Adylov et al. (1970’s) provided the first measurement of the pion’s radius through pion-atomic electron scattering. Subsequent measurements at Fermilab and CERN (1980’s) “Ab initio” calculations of the pion far simpler In asymptotic region, F  8s ƒ Q-2 Pion

Charged Pion Electromagnetic Form Factor Potential to approach region where perturbative QCD applies Hall C E93-021 results Projected E01-004 and 12 GeV results

World Data in 1993

Measurement of GEp/GMp to Q2 = 5.6 GeV2 (E99-007) Earlier nucleon form factor data used Rosenbluth separation Leading to large systematic errors in GEp since GEp < GMp for Q2 > 1 (GeV/c)2 Best fit

Measurement of GEp/GMp to Q2 = 5.6 GeV2 (E99-007) Earlier nucleon form factor data used Rosenbluth separation Leading to large systematic errors in GEp since GEp < GMp for Q2 > 1 (GeV/c)2 Polarization observables resolve this shortcoming f.i. by measuring recoil polarization: Key is high beam current high polarization focal plane polarimeter

Measurement of GEp/GMp to Q2 = 5.6 GeV2 (E99-007) Earlier nucleon form factor data used Rosenbluth separation Leading to large systematic errors in GEp since GEp < GMp for Q2 > 1 (GeV/c)2 E93-027 observed linear decrease of GEp/GMp E99-007 extended the data set to 5.6 (GeV/c)2 using a Pb-glass calorimeter Linear trend is observed to continue The data do not approach basic pQCD scaling F2/F1 µ 1/Q2 (Bjørken) Ralston et al. include quark orbital angular momentum Lq F2/F1 µ 1/Q

Measurement of GEp/GMp to Q2=5.6 GeV2 Hall A E93-027 and E99-007 results

Radial Charge Distribution with In Breit frame k first-order correction for Breit-frame transformation Fourier-Bessel analysis Jim Kelly

Extensions J. Arrington and R. Segel E01-001 (Hall A) Super Rosenbluth separation    with at Q12=1.9, 2.8 and 4.2 GeV2 and Q22=0.5 GeV2 C.F. Perdrisat et al. E01-109 (Hall C) Use HMS (with new Focal Plane Polarimeter) and larger Pb-glass calorimeter

GnE Experiment with Neutron Polarimeter

GnE Experiment with DNP ND3 Target

Neutron Electric Form Factor GEn GEn(Madey,Kowalski) – high current polarized beam, unpolarized LD2 target, neutron polarimeter & neutron precession magnet. GEn(Day) – low intensity polarized beam ND3 polarized target and neutron detector.

Neutron Electric Form Factor GEn Hall C Experiment E93-038 (Madey, Kowalski) Pion cloud not sufficient Relativistic effects important ingredient GEn (Hall A) – polarized beam, polarized 3He target, and neutron detector

Measurement of GnM at low Q2 from Hall A E95-001 Q2=0.1,0.2 (GeV/c)2 extracted from full calculation (W.Xu et al. PRL 85, 2900 (2000)) Q2=0.3-0.6 extracted from PWIA, more reliable extraction requires improved theory (in progress)

Measurement of GnM at low Q2 from Hall A E95-001 Q2=0.1,0.2 (GeV/c)2 extracted from full calculation (W.Xu et al. PRL 85, 2900 (2000)) Q2=0.3-0.6 extracted from PWIA, more reliable extraction requires improved theory (in progress)

Measurement of GnM from CLAS  6 GeV Projections  12 GeV Projections

Strange Quark Currents in the Nucleon GEs, GMs weak charge of the proton Qpweak

Strange Form Factors GEs and GMs What we have on the books now

Strange Form Factors GEs and GMs Expected Forward Angle Results by late 2003

Strange Form Factors GEs and GMs Rosenbluth separation of GEs and GMs Projected data indicated by open symbols are not approved yet

High Precision Nucleon Form Factors at JLab Q2 range Present Planned (12 GeV) Comments GEp 5.6 9.0 (14.0) Precision Measurements Does GEp/GMp keep dropping linearly? GMp (20.0) Q2 > 14 makes assumptions about GEp GEn 1.5 3.4 (5.5) for Q2 > 1.5 GMn 5.0 GEs + GMs 0.5 1.0  small (non-0), now only at Q2=0.5 GMs 0.8 Presently only approved at Q2=0.1 and 0.8

Summary F First measurement away from Q2  0 no Q-2 behavior yet GEp Precise data set up to Q2 =5.6 (GeV/c)2 charge differs from current distribution Q2 = 9 (GeV/c)2 planned GEn 2 successful experiments, precise data anticipated higher Q2 possible and approved GMn Q2 < 1 data from 3He(e,e’) high Q2 data from 2H(e,e’n)/2H(e,e’p) anticipated GEs, GMs Happex-2, Happex-He, G0 coming up + Sample, Happex, Mainz  Stringent constraints on strangeness contributions  Enables Q-Weak Standard Model test