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OPPORTUNITIES IN NUCLEAR SCIENCE A Long-Range Plan for ...

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THE <strong>SCIENCE</strong> • PROTONS AND NEUTRONS: STRUCTURE AND <strong>IN</strong>TERACTIONS<br />

R SM R EM<br />

1<br />

0<br />

– 1<br />

– 2<br />

– 3<br />

– 4<br />

– 5<br />

– 6<br />

0<br />

– 5<br />

– 10<br />

– 15<br />

– 20<br />

0<br />

BATES<br />

ELSA<br />

LEGS<br />

MAMI<br />

MAMI<br />

JLAB<br />

JLAB<br />

0.5 1 1.5 2 2.5 3 3.5 4<br />

Q 2 [(GeV/c) 2 ]<br />

Figure 2.3. Data from LEGS (Brookhaven), MAMI (University of<br />

Mainz), ELSA (University of Bonn), MIT-Bates, and Jefferson Lab<br />

on the Q 2 dependence of the multipole ratios R EM and R SM <strong>for</strong><br />

excitation of the delta resonance, the lowest-lying excited state of<br />

the proton. Curves show model calculations.<br />

between the quarks and, more generally, models of<br />

the nucleon.<br />

With the current generation of electron accelerators, the<br />

ability to carry out such experiments has advanced greatly.<br />

Recent data on two different measures of the nonmagnetic<br />

contributions to excitation of the delta, represented by the<br />

quantities R EM and R SM , are compared with theoretical calculations<br />

in Figure 2.3. The R SM data tend to support the<br />

underlying QCD prediction that they be independent of Q 2<br />

as Q 2 → ∞. The R EM data appear to discriminate among<br />

detailed models of the nucleon.<br />

The spectrum of excited states of a system of bound particles<br />

exposes the underlying dynamics. Several excited<br />

states of the nucleon above the delta resonance have been<br />

observed, but they are hard to identify, as they are often<br />

broad and overlapping. The traditional quark model has<br />

described the spectrum rather well but predicts far more<br />

resonances than have yet been observed. It could be that<br />

the number of internal degrees of freedom is restricted; <strong>for</strong><br />

example, if two of the quarks are bound in a diquark pair,<br />

the density of predicted resonances is lowered. An alternative<br />

possibility, predicted by the model, is that the missing<br />

resonances tend to couple strongly to the ρN, ∆, and ωΝ<br />

channels, which have not been amenable to precise measurement.<br />

Such measurements are beginning now with the<br />

CLAS detector at Jefferson Lab, with enhanced sensitivity<br />

af<strong>for</strong>ded by the use of longitudinally polarized electrons<br />

and newly available linearly and circularly polarized photons,<br />

together with longitudinally and transversely polarized<br />

targets. An upgraded Jefferson Lab will enable these<br />

studies to be pursued to higher resolution.<br />

Hard scattering and quark distributions. A detailed mapping<br />

of the quark and gluon constituents of the nucleon has<br />

been undertaken through hard scattering of electron, muon,<br />

or neutrino beams from protons or neutrons within light<br />

nuclei (see “Hard Scattering—Probing the Structure of<br />

Matter,” pages 18–19). Since the presence of quarks and<br />

gluons was first inferred in hard-scattering experiments at<br />

SLAC in the late 1960s, many laboratories have contributed<br />

to current knowledge of the quark and gluon (collectively,<br />

the parton) distributions over broad ranges of Q 2 , the<br />

momentum transfer, and of the fraction x of the proton’s<br />

momentum that is carried by the struck quark. The<br />

dependence on Q 2 at larger momentum transfers is well<br />

understood within QCD. In order to understand the x<br />

dependence, it is advantageous to identify three distributions:<br />

those of (i) the “valence” quarks that determine the<br />

primary quantum numbers of the hadron (such as two up<br />

quarks and one down quark in the proton, or an up quark<br />

and a down antiquark in the π + meson); (ii) the sea of quarkantiquark<br />

pairs; and (iii) the gluons that provide the binding.<br />

The valence quarks dominate at high x; QCD predicts that<br />

as the Q 2 increases, the sea of quark-antiquark pairs and<br />

the gluons dominate the low-x region. Experiment has<br />

confirmed this.<br />

The shapes of these three x distributions are the results of<br />

the strong interactions that confine the quarks and gluons in<br />

the hadron. Realistic QCD calculations of these distributions<br />

are only beginning, and most of what is known of<br />

them comes from experiment. Nuclear physics has long<br />

suggested that a proton spends part of its time as a fluctuation<br />

into a neutron and a π + . The latter contains a down<br />

antiquark (d - ), so this picture implies that the distribution of the<br />

d - quarks will differ from that of the up antiquarks (ū) in the<br />

proton. One of the most dramatic recent results came from<br />

a measurement at the Fermilab proton accelerator; it showed<br />

(see Figure 2.4) that the distributions of d - and ū do indeed<br />

differ. This result demonstrates that the strong-interaction<br />

17

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