— Seminar, CERN, Dec. 15, 2005 — Opportunities in nucleon spin physics Xiangdong Ji University of Maryland.

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Presentation transcript:

— Seminar, CERN, Dec. 15, 2005 — Opportunities in nucleon spin physics Xiangdong Ji University of Maryland

Outline 1. Historical Remarks 2. Polarized gluon distribution Δg 4. Orbital angular momentum & GPDs 5. Transversity 6. Conclusion

Historical remarks 17 years ago, a group of experimentalists led by V. Hughes made a remarkable discovery: Put the naive but well-accepted and cherished quark model into serious questioning! One of the most cited papers in experimental nuclear & particle physics! Lunched one of the most extensive program in high-energy spin physics! A very small fraction of the proton spin is carried by the spin of the quarks!

Historical remarks (cont.) An impressive follow-ups SLAC E142,E143,E155,E156 SMC HERMES JLAB spin physics program COMPASS RHIC Spin JLAB12 GeV Upgrade

What are we after? When the nucleon is polarized, how do quarks and gluons make up and/or respond to this polarization? Where does the spin of the nucleon come from? (spin decomposition) Gluon and quark helicity Orbital angular momentum Interesting polarization-dependent observables Transversity (figure this in a spin sum rule?) G 2 structure function Sivers functions

Is this useful & fundamental? Useful QCD accounts for the most of the visible mass in the universe. The proton and neutron structure is crucial for understanding nuclear physics and Higgs production! Fundamental QCD is one of the most beautiful but yet unsolved theories ($1M prize from Clay Math Inst. Cambridge,MA ) String theorists have spent much of their time studying QCD in the last five years! ADS/CFT correspondence Twistor-string theory & multiple gluon scattering

Spin decomposition The spin of the nucleon can be decomposed into contributions from quarks and gluons Decomposition of quark contribution Decomposition of gluon contribution

Gluon polarization Thought to large because of the possible role of axial anomaly! 2-4 units of hbar! One of the main motivations for COMPASS experiment! Surprisingly rapid progress, but the error bars remains large Scale evolution HERMES Collaboration COMPASS RHIC Spin

Experimental progress…

Current theoretical prejudices It shall be positive! There was a calculation by Jaffe in 1996 ( PRB365 ), claiming it is negative in NR quark and bag models. However, there are two type of contributions Recently it is shown by Ji & Toublan that it is positive-definite in quark models (to be published) It should be as large! Barone et al., PRB431,1998

Current theoretical prejudices It shall not be as large! The anomaly argument for large Δg is controversial There is also an anomaly contribution to the quark orbital motion. It is un-natural for heavy quarks. Naturalness ΔΣ/2 + Δg + L z = ½ if Δg is very large, there must be a large negative L z to cancel this---(fine tuning) Δg <0.5? Model predictions are around 0.5 hbar.

Additional comments on gluon There is no known way to measure L g In principle, one can measure the total gluon contribution through the gluon GPDs. Heavy-quark production & two jets In practice, it is easier to deduce J g from the spin decomposition if J q is known.

Total quark angular momentum & GPDs The total angular momentum is related to the GPDs by the following sum rule Thus, one in principle needs to measure GPDs H and E at a fixed ξ for the full dependence in t and x. GPD E is particularly difficult to measure because it is usually proportional to t/4M 2.

Why care about the orbital motion? Study of orbital motion of the Mars led to discovery of inverse squared laws: Kepler Study of orbital motion of the electron in H led to quantization rules: Bohr Quark motion in s-wave was responsible for the proposal of color! (Greenberg) In relativistic quark models, the orbital motion is essential, but was never put into a quantitative test!

A Key Observation The target (transverse) spin asymmetry in vector meson production is sensitive to E. Goeke, Polyakov And Vanderhaghen, Prog. Nucl. Part. Phys In a GPD model in which angular momentum fraction J q Is a parameter, the asymmetry can be studied as a function of J q

Target T-spin asymmetry in DVCS Two angular dependences From Aschenauer

First data from HERMES

COMPASS advantage: larger Q 2 Test the accuracy of the photon production asymmetry at higher Q vector-meson production! Testing pQCD reaction mechanism R~Q»Λ QCD For Q 2 > 2 GeV 2, the helicity retantion works quite well !

GPD’s independent life: distributions in quantum phase space In the past, we only knows how to imagine quarks either in Coordinate space (form factors) Momentum space (parton distributions) GPDs provide correlated distributions of quarks and partons in combined coordinate and momentum (phase) space Wigner distribution in Quantum Mechanics (1932)

Wigner distribution Define as When integrated over x (p), one gets the momentum (probability) density. Not positive definite in general (not strict density), but is in classical limit! Any dynamical variable can be calculated as A joint distribution in momentum and coordinate spaces

Harmonic oscillator & squeezed light n=0 Wiger distribution or squeezed light! n=5

Wigner-type quark distribution GPDs depend on x, ξ, and t. ξ and t are conjugate to the 3D coordinate r=(z,b) f(r,x) provides a 3D distribution of quarks with Feynman momentum x.

3D images of quarks at fixed x A parametrization which satisfies the following Boundary Conditions: ( A. Belitsky, X. Ji, and F. Yuan, PRD,2004 ) Reproduce measured Feynman distributions Reproduce measured form factors Polynomiality condition Positivity x y z

Spin-dependent observables There are many observables depending on the spin of the nucleon, but not directly related to the angular momentum decomposition. Magnetic moment Transversity distribution and tensor charge g 2 -structure function & other higher-twist distributions Sivers functions and other spin and transverse- momentum dependent (TMD) parton distributions. Spin-dependent GPDs Most interesting ones are related to phenomena of transverse polarization

Arguments for Transversity It’s one of the three twist-2 distributions. It describes the density of transversely polarized quarks in a transversely polarized nucleon. It is chirally-odd. It is closely related to the axial charge: the quark helicity contribution to nucleon helicity. … Which is the killer argument?

Measurement is hard Many ideas have been proposed In e-p scattering Collins effects, two hadron production Lambda production Twist-3 fragmentation … In pp(p-bar) scattering Drell-Yan … It will take a lot of more effort to measure the transversity distribution than other twist-2s!

Experimental progress

It is crucial to have higher energy! Semi-inclusive process Generally requires higher-Q to see scaling Underlying parton picture: jet fragmentation, but we don’t have jets Spin-dependent process generally more delicate Questions Can Hermes data be interpreted in parton-physics? How small an error bar can one get? Can we learn something if we don’t know the corresponding chiral-odd distribution? Absolute normalization?

Conclusions Spin physics since EMC has gone well and strong! We may have a rough picture of the gluon polarization quite soon. Get the orbital motion of the quarks! Measure GPDs, please! Other spin-dependent observables (transversity, sivers function, …,) can potentially teach us a lot about non- perturbative QCD.