The Determination of Beam Asymmetry from Double Pion Photoproduction

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1 The Determination of Beam Asymmetry from Double Pion Photoproduction Charles Hanretty Florida State University On behalf of the CLAS Collaboration Funding provided by DOE APS DNP Conference May 2, 2009 Denver, Colorado 1

2 Outline Introduction: Problems in Hadron Spectroscopy Experimental Facility Analysis Coordinate system Final State Equations ( p p + -) Preliminary Results from g8b 2

3 Problems in Hadron Spectroscopy Interactions occur between quarks described by Quantum Chromodynamics (QCD). But... QCD Lagrangian is not solvable in the low energy range of bound states. Lattice QCD calculations cannot presently provide us with a complete solution. We do have Constituent Quark Models. 3

4 Problems in Hadron Spectroscopy N* Resonances (Isospin = ½ states) 4

5 Problems in Hadron Spectroscopy N* Resonances (Isospin = ½ states) Uncertainty in measurement Theory Experiment Stars Exists Good Evidence Some Evidence Poor Evidence 5

6 Problems in Hadron Spectroscopy N* Resonances (Isospin = ½ states) Theory Experiment Stars Low energy region shows good agreement with model predictions. Exists Good Evidence Some Evidence Poor Evidence 6

7 Problems in Hadron Spectroscopy N* Resonances (Isospin = ½ states) Many missing states in the higher energy region (>1800MeV)!!!! Theory Experiment Stars Exists Good Evidence Some Evidence Poor Evidence 7

8 Entangled Resonances Need to find a way to isolate singular resonance contributions!! Projection onto mass axis Mass 8

9 Why the lack of evidence? What can we do? Most of the existing data regarding N* resonances involves N elastic scattering. Existing polarized photoproduction data mainly covers a mass range up to about 1800 MeV with analyses involving a single meson. Photoproduction ( p) is predicted to be a promising method for producing these states. Go higher in energy; analyze a channel with two or more mesons as it accounts for most of the cross section for W 2 GeV Analysis of unpolarized data leads to ambiguous results. The inclusion of polarization avoids such ambiguities. 9

10 The Facility: Jefferson Lab in Newport News, VA 10

11 The Facility: Jefferson Lab in Newport News, VA Accelerator A B C 11

12 The Hall B Detector : CLAS Yellow : Torus Magnet Red : Time of Flight Scintillators Blue : Drift Chambers Green : Electromagnetic Calorimeters Purple : Cerenkov Counters 12

13 Polarized and Tagged Photon Beam Hall B has the ability to produce a beam of polarized, tagged photons. linearly polarized photon beam = unpolarized electron beam + oriented diamond radiator Can obtain 90% polarization 13

14 CM Coordinate System for p p + Analysis of the p p + channel requires the employ of 5 independent variables : cos pcm, mp, W,, p N* N p + - Event plane formed by 2 final state particles Production plane 14

15 Analysis : Final State Equation The final state equation for two mesons in the final state has a total of 15 observables. I = I0 {(1 + i P) + (I + i P ) + l [ sin2 (I s + i P s) I0 = unpolarized reaction rate + cos2 (I c + i P c) ]} i = degree of polarization of target, l = degree of polarization of photon beam P = observables arising from target polarization I, s, c = observables arising from use of polarized photons = orientation of polarization w.r.t. a final state particle Through the use of experimental conditions/setup, we can reduce the number of observables making a measurement possible. 15

16 Experimental Setup : g8b The g8b experiment ran from July Sep 1st, Used linearly polarized photons incident on an unpolarized LH2 target. I = I0 {(1 + i P) + (I + i P ) + l [ sin2 (I s + i P s) + cos2 (I c + i P c) ]} 16

17 Experimental Setup : g8b The g8b experiment ran from July Sep 1st, Used linearly polarized photons incident on an unpolarized LH2 target. I = I0 {(1 + i P) + (I + i P ) + l [ sin2 (I s + i P s) + cos2 (I c + i P c) ]} I = I0 {1 + l [I ssin2 + I ccos2 ]} 17

18 Experimental Setup : g8b The g8b experiment ran from July Sep 1st, Used linearly polarized photons incident on an unpolarized LH2 target. I = I0 {(1 + i P) + (I + i P ) + l [ sin2 (I s + i P s) + cos2 (I c + i P c) ]} I = I0 {1 + l [I ssin2 + I ccos2 ]} Ic (also known as in the single meson equation) Is 18

19 The g8b Data Set p p + - from the g8b data set Kinematically fitting four topologies p + ( -) p -( +) + - (p) p + () M events!!19

20 Preliminary Results: Phi Distributions Distribution of p + - events is normally independent of the lab angle but the polarized photons break that symmetry. CLAS Language: Linear Polarization PARA = E field parallel to the floor PERP = E field perpendicular to the floor AMO = no polarization B E E PARA B PERP 20

21 Preliminary Results: Phi Distributions To remove effects of the experimental setup and to be able to garner physics from the data, the phi distributions for PARA and PERP are divided by the AMO phi distributions. Fit to : x + l [I ssin2 + I ccos2 ]} p p + photon energy = GeV cos + = Counts Counts = degrees + 90 degree shift between PARA and PERP distributions!! + 21

22 c Preliminary Results : I I = I0 {1 + [ l I ssin2 + l I ccos2 ]} X axis is the of the +. We see a non zero value for Ic ( ). Ic is symmetric around the origin. ry a in Y axis is the value of the observable. m Each square is an bin in cos of the +. li Photon energy of MeV re Red = PARA/AMO Green = PERP/AMO P p + - (p) 22

23 c Preliminary Results : I I = I0 {1 + [ l I ssin2 + l I ccos2 ]} X axis is the of the +. We see a non zero value for Ic ( ). Ic is symmetric around the origin. ry a in Y axis is the value of the observable. m Each square is an bin in cos of the +. li Photon energy of MeV re Red = PARA/AMO Green = PERP/AMO P p p + - () 23

24 s Preliminary Results : I I = I0 {1 + [ l I ssin2 + l I ccos2 ]} p p + ( -) Each square is an bin in cos of the +. Y axis is the value of the observable. X axis is the of the +. P re Photon energy of MeV li m in a ry Red = PARA/AMO Green = PERP/AMO Once we bin in the second angle ( of the +) we see a non zero value for Is. Is is antisymmetric around the origin. 24

25 s Preliminary Results : I I = I0 {1 + [ l I ssin2 + l I ccos2 ]} p + - (p) Each square is an bin in cos of the +. Y axis is the value of the observable. X axis is the of the +. P re Photon energy of MeV li m in a ry Red = PARA/AMO Green = PERP/AMO Once we bin in the second angle ( of the +) we see a non zero value for Is. Is is antisymmetric around the origin. 25

26 s Preliminary Results : I I = I0 {1 + [ l I ssin2 + l I ccos2 ]} p p + - () Each square is an bin in cos of the +. Y axis is the value of the observable. X axis is the of the +. P re Photon energy of MeV li m in a ry Red = PARA/AMO Green = PERP/AMO Once we bin in the second angle ( of the +) we see a non zero value for Is. Is is antisymmetric around the origin. 26

27 Summary There is a high amount of statistics available in the g8b data set for the study of the p p + channel. The first (preliminary) measurements of Is and Ic for p p + have been made. The measurement of these polarization observables as well as others are key to understanding the issue of missing resonances seen in CQMs. Polarized photoproduction experiments will provide insight into these elusive states. 27

28 END 28

Measurement of the Polarization Observables. Spectrometer. I s and I c for γp p π + π using the CLAS. Charles Hanretty.

Measurement of the Polarization Observables. Spectrometer. I s and I c for γp p π + π using the CLAS. Charles Hanretty. Measurement of the I s and I c for γp p π + π using the CLAS Spectrometer Charles Hanretty Florida State University, Tallahassee, FL October 3, 2 Charles Hanretty (FSU) Measurement of I s and I c for γp