Physics motivation to study strange production advantages for large-W spectroscopy window into production   polarization, exclusive ratios Polarization.

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Physics motivation to study strange production advantages for large-W spectroscopy window into production   polarization, exclusive ratios Polarization results semi-classical explanations  spin of Results on exclusive ratios eP  e ’  + (N) - Hall C ratio - K +  :  0 P :  + N  Physics motivation to study strange production advantages for large-W spectroscopy window into production   polarization, exclusive ratios Polarization results semi-classical explanations  spin of Results on exclusive ratios eP  e ’  + (N) - Hall C ratio - K +  :  0 P :  + N  Studying “Open” Strangeness at Jlab Mac Mestayer qq ‾ ss ‾ ‾ : dd : uu ‾ qq ‾ Not an overview; “selected topics” ??

Why strangeness ? -large 2-body contribution, even at high W -advantage for baryon spectroscopy -Lambda has “self-analyzing” decay -good for polarization studies -ideal for studying quark pair creation -no valence s quarks  polarization sensitive to spin-state of -compare to non-strange -Transition: quark  hadronic degrees-of-freedom -large 2-body contribution, even at high W -advantage for baryon spectroscopy -Lambda has “self-analyzing” decay -good for polarization studies -ideal for studying quark pair creation -no valence s quarks  polarization sensitive to spin-state of -compare to non-strange -Transition: quark  hadronic degrees-of-freedom ss ‾

Polarization in K  Production at CLAS three kinds of experiments: e p  e K +  p (  - )  p  K +  p     p  K +   p    Transferred polarization polarized electron beam polarized  Transferred polarization polarized photon beam polarized  Induced polarization unpolarized photon beam polarized  PRL 90 (2003) PRC 79 (2009) PRC 75 (2007) PRC 81 (2010)

How to describe exclusive production ? hadrons or quarks ? Currents are mesons, baryons Not “elementary” Mature field; but many parameters Currents are mesons, baryons Not “elementary” Mature field; but many parameters Currents are constituent quarks Not “elementary” either ! Successes in meson decays; no work on production Currents are constituent quarks Not “elementary” either ! Successes in meson decays; no work on production

How is spin transferred to the  ? What is the spin-state of the q q pair? 3 P 0, 3 S 1 ? Classical view of creation

Axes of polarization “nlt” l along K+ direction n normal to hadron plane “xyz” z along virtual photon direction y normal to electron plane Axes of polarization “nlt” l along K+ direction n normal to hadron plane “xyz” z along virtual photon direction y normal to electron plane Coordinate systems: electroproduction, transferred polarization  p  K +  p  K hadronic c.m. ** z y x electron plane n l t hadron plane

Polarization Analysis Event sample chosen from  peak region Proton’s track boosted to  rest frame Cos  p is calculated relative to chosen axis Distribution fit to ( 1 +  P cos  p ) where  is the  decay asymmetry,.642 Event sample chosen from  peak region Proton’s track boosted to  rest frame Cos  p is calculated relative to chosen axis Distribution fit to ( 1 +  P cos  p ) where  is the  decay asymmetry,.642

Simpler in quark picture ?  Polarization Transfer xyz system defined in electron plane z along  direction Polarization transfer near maximal along z ~ 75% ~0 along x direction Models are only “ok” but, not tuned sensitive to polarization Carman et al, PRL (2003)

p e e’e’ unpolarized K+K+  K+K+  -or-  Polarization Transfer  polarized ~  direction for all K + angles for all W Simple Phenomenology

Model for  Polarization in Exclusive Production s(  ) u(  ) (ud) 0 s (  ) p Figure and caption from Liang and Boros, Phys.Rev. D61, , Authors make three points: 1.u-quark is polarized “down” as it scatters “right” phenomenology explains single-spin asymmetry data 2.spin of s-quark is opposite that of u-quark to make spin-0 K + 3.spin of s-quark must be opposite that of s to predict correct  spin.  K+K+ p p  p  K +

polarized electron  polarized virtual photon Quark Spins: Transferred Polarization uuduud p u udud u s s  K+K+ u-quark polarized by photon’s spin: helicity conserved after absorption of photon’s momentum udud s spin selected opposite u-quark’s  polarization in direction of  if s and s have opposite spins !

Two Model Explanations CERN Courier: July, 2007 Harry Lee, Dan Carman, Reinhard Schumacher, MM Two possible pictures of how spin is transferred from virtual photon to the  Carman, MM: photon to u-quark; through s-sbar spin correlation to . Schumacher: directly from photon to s-sbar to . Problem: both consistent with data! How (else) to distinguish models?

Competing Phenomenology: how to distinguish? uuduud p u s s  K+K+ uuduud p u s s  K+K+  repeat with K  K* polarization transferred to u quark polarization transferred to s sbar quarks

susu sudsud K+K+  Quark Pair Creation Quark-pair creation: “kernel” of exclusive production What field couples to the q-q current? susu K+K+  udsuds ss produced From flux-tube ss produced from photon

Distinguish Models Study ratios of s s : dd : uu Measure ratios: K +  :  + n :  0 p K+K+  ++ n 00 p s s u u d d 0.2 : 1 : 1 Ratio : exponential in quark mass

Distinguish Models Measure ratios: K +  :  + n :  0 p K+K+  ++ n 00 p s d 1 : 1 : 4 Ratio : proportional to (charge) 2 s d u u

Phenomenology works ! Fit to Hall C data for eP  e’  + ( N )

Fit to separated data  L : fit as t-channel  T : fit with “LUND-model”

Preliminary results: K +  /  + N -typical bin -comparing to -corrections done for: acceptance phase-space background  expect ~ 0.2 for flux-tube model, ~ 1 for photon-coupling -typical bin -comparing to -corrections done for: acceptance phase-space background  expect ~ 0.2 for flux-tube model, ~ 1 for photon-coupling ss ‾ dd ‾

Conclusions --- OPEN QUESTIONS --- how is the s-quark polarized ? what is the spin-state(s) of the qq pair that breaks the flux- tube? 3 P 0 ? a spectrum ? “the keys to a qualitative understanding of strong QCD are identifying the effective degrees of freedom ….. ….. the effective degrees of freedom for strong QCD are valence constituent quarks and flux tubes.” - Nathan Isgur, “Why N*’s are Important”, NSTAR2000 Conf.   polarizations are large; still mysterious  K  exclusive production is an ideal laboratory to study quark pair creation

Induced ,  0 Polarization averaged over W Pol(  ) ~ -Pol (  0 ) common mechanism ? s-quark polarization ? J.W. McNabb thesis, CMU u d s 

Hyperon spin wavefunction  spin 1/2 fermion s-quark carries all spin  0 spin 1/2 fermion s-quark spin opposite total quark-mediated processes give opposite polarization for  and  0

Hyperon Induced Polarization Simple Phenomenology  pol. ~ - n, fwd. kaons  pol. ~ + n, bck. kaons n = q x K for forward kaons: “K goes left”  “  polarized down” “K goes right”  “  polarized up” p uuduud real photon unpolarized K  K  left right

Quark Spins in Induced Polarization uuduud p u udud u s s  K+K+ u-quark polarized by spin-orbit force “right-scatter”  “spin-down ” after absorption of photon’s momentum (helicity conservation) unpolarized real photon udud s spin selected opposite u-quark’s  polarization “down” for K going “left” if s and s have same spins!

Lambda Polarization from other Experiments LEP experiments (ALEPH and OPAL): Z decay  polarization = -0.3 for z>0.3 s quark polarized in electro-weak decay fully accounts for  polarization  static (CQM) quark model favored HERMES semi-inclusive  production small value of polarization (~ 0.1)  inconclusive  exclusive polarizations larger than inclusive PP   (x) (CERN R608, several FERMILAB expts.) polarization negative; increases with P T to 1. GeV/c increases with X F ; as large as PP   K + P (CERN R608) polarization negative; as large as  exclusive polarizations larger than for inclusive reactions Phys. Lett. B 374 (1996) 319 Eur. Phys. J. C 2 (1998) 49 Phys. Rev. D 64 (2001) Phys. Lett. B 185 (1987) 209 Phys. Lett. B 283 (1992) 155

Recent results on polarization transfer with circularly polarized photons:  p  K +  C z plotted vs. cos  different W bins 1 C z is large except at highest W

Transferred + Induced Polarization ADD the induced polarization to the transferred polarization in quadrature :  you get UNITY !

One picture for how it works: the s-quark is produced 100% polarized the strong interaction simply rotates the spin of the  this rotation is determined by the kinematics see R. Schumacher (nucl-ex ) for more details

Competing Phenomenology: how to distinguish? uuduud p u s s  K+K+ uuduud p u s s  K+K+  repeat with K  K* polarization transferred to u quark polarization transferred to s sbar quarks

Hadrodynamic Models  polarization due to interference of amplitudes Measurements constrain parameters More reliable theories  better predictions for “missing resonances” Quark Models  polarization sensitive to spin of produced quark-anti-quark ss pair produced with spins anti-aligned  3 P 0 not universal ?! Observations Induced Polarization large values, negative for forward kaons, pos. for backward  0 polarization opposite to  ’s Transferred Polarization large values (~ 75%), approx. constant with W, cos  K  polarization in same direction as virtual photon Interpretation  new way to study quark-pair creation

Quark pair creation Extensive bibliography: Micu, Carlitz and Kislinger, Le Yaouanc et al, Casher, Neuberger and Nussinov, Isgur and Kokoski, Kumano and Pandharipande, Geiger and Swanson, Barnes, Ackleh and Swanson Same general idea: creation of a pair of (colored) quarks “breaks” the color flux-tube into two colorless pieces. Main question: what is the quantum state of the q-q pair? quantum number of a single gluon? 3 S 1 ? quantum number of the vacuum? 3 P 0 ?