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Introduction. Searching for Gluonic Excitations and the JLab 12 GeV Upgrade. The Hall D Project. Alex R. Dzierba Indiana University Spokesman Hall D Collaboration. Outline. Confinement - flux tubes - gluonic excitations & QCD exotics. The experimental evidence for gluonic excitations. - PowerPoint PPT Presentation
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Introduction Alex R. Dzierba Indiana University Spokesman Hall D Collaboration Searching for Gluonic Excitations and the JLab 12 GeV Upgrade A Flux Tube Between Two Quarks The Hall D Project
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Page 1: Introduction

Introduction

Alex R. DzierbaIndiana University

Spokesman Hall D Collaboration

Searching for Gluonic Excitations

and the JLab 12 GeV Upgrade

A FluxTube

BetweenTwo

Quarks

The Hall D Project

Page 2: Introduction

Outline

Confinement - flux tubes - gluonic excitations& QCD exotics

The experimental evidence for gluonic excitations

Looking for gluonic excitations in the light-quarksector with linearly polarized photons

The technique

Conclusions

Page 3: Introduction

QCD and confinement

Large DistanceLow Energy

Small DistanceHigh Energy

PerturbativeQCD

StrongQCD

High EnergyScattering

GluonJets

Observed

Spectroscopy

GluonicDegrees of Freedom

Missing

Page 4: Introduction

Flux Tubes andConfinement

Color Field: Because of self interaction, confining flux tubes form between static color charges

Notion of flux tubes comes about from model-independentgeneral considerations. Idea originated with Nambu in the ‘70s

Page 5: Introduction

π/rground statetransverse phonon modes

Lattice QCD Flux tubes realized Flux

tube

forms

between

qq

Confinement arises from flux tubes and

their excitation leads to a new

spectrum of mesons

Hybrid mesons

Normal mesons

1 GeV mass difference

linear potential

From G. Bali

Page 6: Introduction

Normal Mesons Normal mesons occur when theflux tube is in its ground state

LSS12S = S + S12J = L + SC = (-1)L + SP = (-1)L + 1

Spin/angular momentum configurations& radial excitations generate our knownspectrum of light quark mesons

Nonets characterized by given JPC

Not allowed: exoticcombinations:

JPC = 0-- 0+- 1-+ 2+- …

q

q

q

q

Page 7: Introduction

Excited Flux TubesHow do we look for gluonic

degrees of freedom in spectroscopy?

First excited state of flux tube has J=1 andwhen combined with S=1 for quarksgenerate:

JPC = 0-+ 0+- 1+- 1-+ 2-+ 2+-

exotic

q

q

Exotic mesons are not generated when S=0

Page 8: Introduction

Mas

s (G

eV)

1.0

1.5

2.0

2.5

qq Mesons

L = 0 1 2 3 4

Each box correspondsto 4 nonets (2 for L=0)

Radial excitations

(L = qq angular momentum)

exoticnonets

0 – +

0 + –

1 + +

1 + –

1– +

1 – –

2 – +

2 + –2 + +

0 – +

2 – +

0 + +

Glueballs

Hybrids

Meson Map

Page 9: Introduction

Current Evidence

Glueballs Hybrids

Overpopulation of thescalar nonet and LGT

predictions suggest thatthe f0(1500) is a glueball

See results fromCrystal Barrel

JPC = 1-+ states reported

1(1400)

1(1600)

by BNL E852 &others

Complication ismixing with conventional qq

states

Not withoutcontroversy

Have gluonic excitations been observed ?

Page 10: Introduction

Crystal BarrelResult

0

1

2

3

0 1 2 3m2(00)[GeV2]

500,000Events Evidence for fo(1500)

-Scalar

Glueball

m2 (0

0 )

[GeV

2 ]

p p→ π0π0π0

Page 11: Introduction

E852 Results −p → π +π−π −p

+− At 18 GeV/c

suggests π−p→ ρ0π−p

→ π+π−π−p

to partial wave analysis

π+π−π−

M(π+π−π−) GeV/ c2[ ] M(π+π−) GeV/ c2

[ ]

Page 12: Introduction

Results of Partial Wave Analysis

a1

a2

Benchmarkresonances

π2

Page 13: Introduction

An Exotic Signal in E852

LeakageFrom

Non-exotic Wavedue to imperfectly

understood acceptance

ExoticSignal

1−+

Correlation ofPhase

&Intensity

M(π+π−π−) GeV/ c2[ ]

Page 14: Introduction

Why Photoproduction ?

A pion or kaon beam, when scattering occurs,

can have its flux tube excited

beam

Quark spins anti-aligned

Much data in hand but littleevidence for gluonic excitations

(and not expected)

q

q

befo

req

qaft

er

q

q

aft

er

q

q

befo

re

beamAlmost no data in hand

in the mass regionwhere we expect to find exotic hybrids

when flux tube is excited

Quark spins aligned

Page 15: Introduction

Compare p and p Data

−p → π +π−π −p

BNL

@ 18 GeV

Compare statistics and shapes

ca. 1998

28

4

Eve

nts

/50

MeV

/c2

SLAC

p → π +π +π −n

@ 19 GeV

SLAC

1.0 2.52.01.5

ca. 1993

M(3π) GeV/ c2[ ]

Page 16: Introduction

Hybrid Decays

Hall D will be sensitive to a wide variety of decay modes - the measurements of which will be compared against theory predictions.

To certify PWA - consistency checks will be made among different final states for the same decay mode, for example:

b1 → ωπω→ π0γ → 3γ

ω→ π0π+π−→ 2γπ+π−

⎧ ⎨ ⎪

⎩ ⎪ Should givesame results

Gluonic excitations transfer angular momentum in their decays tothe internal angular momentum of quark pairs not to the relative angularmomentum of daughter meson pairs - this needs testing.

X → π+b1For example, for hybrids:favored

not-favoredX → π+η

Page 17: Introduction

What is Needed?

PWA requires that the entire event be identified - all particles detected, measured and identified.

• The detector should be hermetic for neutral and charged particles, with excellent resolution and particle ID capability.

The beam energy should be sufficiently high to produce mesons in the desired mass range with excellent acceptance.

• Too high an energy will introduce backgrounds, reduce cross-sections of interest and make it difficult to achieve above experimental goals.

PWA also requires high statistics and linearly polarized photons.

• Linear polarization will be discussed. At 108 photons/sec and a 30-cm LH2 target a 1 µb cross-section will yield 600M events/yr. We want sensitivity to sub-nanobarn production cross-sections.

Page 18: Introduction

Review

David Cassel Cornell (chair)Frank Close RutherfordJohn Domingo JLabBill Dunwoodie SLACDon Geesaman ArgonneDavid Hitlin CaltechMartin Olsson WisconsinGlenn Young ORNL

The Committee

Executive Summary Highlights:

The experimental program proposed in the Hall D Project is well-suited for definitive searches of exotic states that are required according to our current understanding of QCD

JLab is uniquely suited to carry out this program of searching for exotic states

The basic approach advocated by the Hall D Collaboration is sound

Page 19: Introduction

Linear Polarization

Linear polarization is:

Essential to isolate the production mechanism (M) if X is known

A JPC filter if M is known (via a kinematic cut)

Related to the fact that states of linear polarization are eigenstates ofparity. States of circular polarization are not.

M

X

N N

Linear polarization is important inPWA - loss in degree of linear polarization can be compensated forby increase in statistics.

Page 20: Introduction

Optimal Photon Energy

Figure of merit based on:

1. Beam flux and polarization2. Production yields3. Separation of meson/baryon production

Electron endpointenergy of 12 GeV

producedmeson mass

rela

tive y

ield

Staying below 10 GeV allows usto use an all-solenoidal detector.

Optimum photon energyis about 9 GeV

Page 21: Introduction

flu

x

photon energy (GeV)

12 GeV electronsCoherent Bremsstrahlung

This technique provides requisite energy, flux

and polarization

collimated

Incoherent &coherent spectrum

tagged

0.1% resolution

40%polarization

in peak

electrons in

photons out

spectrometer

diamondcrystal

Page 22: Introduction

DetectorLead GlassDetector

Solenoid

Electron Beam from CEBAF

Coherent BremsstrahlungPhoton Beam

Tracking

Target

CerenkovCounter

Time ofFlight

BarrelCalorimeter

Note that tagger is80 m upstream of

detector

Event rate to processor farm:10 kHz and later 180 kHz correspondingto data rates of 50 and 900 Mbytes/sec

respectively

Page 23: Introduction

Solenoid & Lead Glass Array

At SLAC

At LANL

Now at JLab

Page 24: Introduction

Acceptance-1 -0.8 -0.6 -0.4 -0.2 -0 0.2 0.4 0.6 0.8 10

0.2

0.4

0.6

0.8

1

Cos(θGJ )

5GeV

( )=1.4Mass X GeV

( )=1.7Mass X GeV

( )=2.0Mass X GeV

-3 -2 -1 0 1 2 30

0.2

0.4

0.6

0.8

1

φGJ

-1 -0.8 -0.6 -0.4 -0.2 -0 0.2 0.4 0.6 0.8 10

0.2

0.4

0.6

0.8

1

(Cos θGJ )

8GeV

( )=1.4Mass X GeV

( )=1.7Mass X GeV

( )=2.0Mass X GeV

-3 -2 -1 0 1 2 30

0.2

0.4

0.6

0.8

1

φGJ

-1 -0.8 -0.6 -0.4 -0.2 -0 0.2 0.4 0.6 0.8 10

0.2

0.4

0.6

0.8

1

(Cos θGJ )

12GeV

( )=1.4Mass X GeV

( )=1.7Mass X GeV

( )=2.0Mass X GeV

-3 -2 -1 0 1 2 30

0.2

0.4

0.6

0.8

1

φGJ

-> p n++−

-1 -0.8 -0.6 -0.4 -0.2 -0 0.2 0.4 0.6 0.8 10

0.2

0.4

0.6

0.8

1

Cos(θGJ )

5GeV

( )=1.4Mass X GeV

( )=1.7Mass X GeV

( )=2.0Mass X GeV

-3 -2 -1 0 1 2 30

0.2

0.4

0.6

0.8

1

φGJ

-1 -0.8 -0.6 -0.4 -0.2 -0 0.2 0.4 0.6 0.8 10

0.2

0.4

0.6

0.8

1

(Cos θGJ )

8GeV

( )=1.4Mass X GeV

( )=1.7Mass X GeV

( )=2.0Mass X GeV

-3 -2 -1 0 1 2 30

0.2

0.4

0.6

0.8

1

φGJ

-1 -0.8 -0.6 -0.4 -0.2 -0 0.2 0.4 0.6 0.8 10

0.2

0.4

0.6

0.8

1

(Cos θGJ )

12GeV

( )=1.4Mass X GeV

( )=1.7Mass X GeV

( )=2.0Mass X GeV

-3 -2 -1 0 1 2 30

0.2

0.4

0.6

0.8

1

φGJ

-> p p00p → Xn → π +π +π −n

p → Xn → ηπ 0π 0n

Acceptance in

Decay Angles

Gottfried-Jackson frame:

In the rest frame of Xthe decay angles aretheta, phi

assuming 9 GeVphoton beam

Mass [X] = 1.4 GeV

Mass [X] = 1.7 GeV

Mass [X] = 2.0 GeV

Acceptance is high and uniform

Page 25: Introduction

500

400

300

200

100

0

1.81.61.41.2

PWA fit

500

400

300

200

100

0

1.81.61.41.2

Mass (3 pions) (GeV)

events/20 MeV generated

Finding the Exotic Wave

Mass

Input: 1600 MeV

Width

Input: 170 MeV

Output: 1598 +/- 3 MeV

Output: 173 +/- 11 MeV

Double-blind M. C. exercise

An exotic wave (JPC = 1-+) was generated at level of 2.5 % with 7 other waves. Events were smeared, accepted, passed to PWA fitter.

Statistics shown here correspondto a few days of running.

X(exotic)→ ρπ→ 3π

Page 26: Introduction

CollaborationUS Experimental Groups

A. Dzierba (Spokesperson) - IUC. Meyer (Deputy Spokesperson) - CMUE. Smith (JLab Hall D Group Leader)

L. Dennis (FSU) R. Jones (U Conn)J. Kellie (Glasgow) A. Klein (ODU)G. Lolos (Regina) (chair) A. Szczepaniak (IU)

Collaboration Board

Carnegie Mellon University

Catholic University of America

Christopher Newport University

University of Connecticut

Florida International University

Florida State University

Indiana University

Jefferson Lab

Los Alamos National Lab

Norfolk State University

Old Dominion University

Ohio University

University of Pittsburgh

Renssalaer Polytechnic Institute

University of Glasgow

Institute for HEP - Protvino

Moscow State University

Budker Institute - Novosibirsk

University of Regina

CSSM & University of Adelaide

Carleton University

Carnegie Mellon University

Insitute of Nuclear Physics - Cracow

Hampton University

Indiana University

Los Alamos

North Carolina Central University

University of Pittsburgh

University of Tennessee/Oak Ridge

Other Experimental Groups

Theory Group

90 collaborators25 institutions

Page 27: Introduction

Conclusion

In the last decade we have seen much theoretical progress in using lattice gauge theory techniques in the confinement region of QCD. Low energy data on gluonic excitations are needed to understand the nature of confinement in QCD.

Recent data in hand provide hints of these excitations - but a detailed map of the hybrid spectrum is essential.

Photoproduction promises to be rich in hybrids - starting with those possessing exotic quantum numbers - little or no data exist.

We are now in a position to use the energy-upgraded JLab to provide photon beams of the needed flux, duty factor, polarization along with a state-of-the-art detector to collect high-quality data of unprecedented statistics and precision.


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