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Parity-Violating and Parity-Conserving Asymmetries
in ep and eN Scattering in the QWeak Experiment
Or, why measuring part-per-billion asymmetries
to percent-level accuracy is so damn hard. . .
Wouter Deconinck
College of William & Mary
Supported by the NSF under Grant Nos.
PHY-1206053 and PHY-1405857.
APS April 2016 – Electroweak Interactions
1
Electroweak Interaction: An Introduction
Glashow–Weinberg–Salam theory of weak interaction
• Gauge symmetry: SU(2)L × U(1)Y
• Gauge couplings: g for SU(2)L, g for U(1)Y
• Left-handed leptons in doublets, right-handed in singlets
• Fundamental symmetry of left and right is broken
Parity symmetry is violated
• Weak interaction violates parity
• Electromagnetism satisfies parity
• Use parity-violation to measure
internal electroweak parameters
2
Electroweak Interaction: An Introduction
Glashow–Weinberg–Salam theory of weak interaction
• Gauge symmetry: SU(2)L × U(1)Y
• Gauge couplings: g for SU(2)L, g for U(1)Y
• Left-handed leptons in doublets, right-handed in singlets
• Fundamental symmetry of left and right is broken
e e
Z, Z
q q
Parity-violation neutral current (γ5)
LEW
PV = −
GF
√
2
ge
A (¯eγµγ5e) · q gq
V (¯qγµ
q)
+ ge
V (¯eγµe) · q gq
A (¯qγµ
γ5q)
= −
GF
2
√
2
q C1q (¯eγµγ5e) · (¯qγµ
q)
+ q C2q (¯eγµe) · (¯qγµ
γ5q)
2
Electroweak Vector Charge of Proton is Suppressed
Parity-violating electron scattering couplings
• Weak vector quark coupling: C1q = 2ge
A gq
V (γ5 on e vertex)
• Weak axial quark coupling: C2q = 2ge
V gq
A (γ5 on q vertex)
Particle Electric charge Weak vector charge (sin2
θW ≈ 1
4)
u +2
3 −2C1u = +1 − 8
3 sin2
θW ≈ +1
3
d −1
3 −2C1d = −1 + 4
3 sin2
θW ≈ −2
3
p(uud) +1 Qp
W = 1 − 4 sin2
θW ≈ 0
n(udd) 0 Qn
W = −1
Proton’s weak vector charge Qp
W is approximately zero
Accidental suppression of the proton’s weak charge in
Standard Model makes it more sensitive to new physics!
Access these weak vector charges by using parity-violation
3
Use Spin to Access Weak Charges in Parity-Violation
Parity transformation: Inversion of spatial vectors v → −v
• No change in the sign for angular momentum vectors (S)
Tests using parity-violating electron scattering
• Polarized electrons (spin S) on unpolarized target
• Instead of inverting r → −r, p → −p, but keeping S = S,
we leave r and p unchanged but flip polarization or spin S
Asymmetry APV between left and right scattering off nucleons
N
e
e
S
P
N
e
e
S
4
Use Spin to Access Weak Charges in Parity-Violation
Parity transformation: Inversion of spatial vectors v → −v
• No change in the sign for angular momentum vectors (S)
Tests using parity-violating electron scattering
• Polarized electrons (spin S) on unpolarized target
• Instead of inverting r → −r, p → −p, but keeping S = S,
we leave r and p unchanged but flip polarization or spin S
Asymmetry APV between left and right scattering off nucleons
N
e
e
S
P
N
e
e
S
4
Parity-Violating Asymmetry Reduces to Weak Charge
Asymmetry APV from interference of photon and Z exchange
APV =
σL − σR
σL + σR
with σ =
e e
γ
q q
+
e e
Z, . . .
q q
2
Asymmetry between left and right helicity on protons
APV (p) =
−GF Q2
4πα
√
2
GE GZ
E + τGMGZ
M − (1 − 4 sin2
θW ) GMGZ
A
(GE )2 + τ(GM)2
In the forward elastic limit Q2
→ 0, θ → 0 (plane wave)
APV
Q2→0
−−−−→
−GF Q2
4πα
√
2
Qp
W + Q2
· B(Q2
) ≈ −230 ppb ∝ Qp
W
Intercept of reduced asymmetry at Q2 = 0 gives access to Qp
W 5
Strategy to Measure Parts-Per-Billion: All The Events
Event versus integration mode
• Event mode (the good ol’ nuclear/particle way)
• each event individually registered
• event selection or rejection possible
time0 100 ns
µA
• Integrating mode (current mode)
• high event rates possible (event every nanosecond!)
• no suppression of background events possible
time0 100 ns
µA
. . .
6
The QWeak Experiment: Overview
Collimator-Magnet-Collimator focusing spectrometer
Triple Pb Collimator
System
LH Target
Drift
Chambers
8 Quartz Bar Detectors
Trigger
Scintillators8 Segment
Toroidal Magnet
High Density Shield Wall
2
“The Qweak Experimental Apparatus,” NIM A 781, 105 (2015);
http://dx.doi.org/10.1016/j.nima.2015.01.023
7
The QWeak Experiment: Overview
Collimator-Magnet-Collimator focusing spectrometer
“The Qweak Experimental Apparatus,” NIM A 781, 105 (2015);
http://dx.doi.org/10.1016/j.nima.2015.01.023
7
Weak Charge in Preliminary Agreement with Prediction
First results based on subset of the data in 2013
• Publication in Phys. Rev. Lett. 111, 141803 (2013)
• Based on only 4% of the total data set: first experiment with
direct access to proton’s weak charge
• 25 times more data available: projected release in fall 2016
Global analysis method by Young, Roche, Carlini, Thomas
• Fit of parity-violating asymmetry data on H, D, 4He, up to
Q2 = 0.63 GeV2, and rotated to zero forward angle
• Free parameters were C1u, C1d , strange charge radius ρs and
magnetic moment µs, and isoscalar axial form factor (zero at
tree level)
• Qp
W (PVES) = 0.064 ± 0.012 (our result with world data)
• Qp
W (SM) = 0.0710 ± 0.0007 (theoretical expectation)
8
First Determination of the Weak Charge of the Proton
Intercept of reduced asymmetry at Q2
= 0
APV = APV
A0
= Qp
W + Q2 · B(Q2, θ = 0) with A0 = − GF Q2
4πα
√
2
▲
▲
▲
0.0 0.1 0.2 0.3 0.4 0.5 0.6
0.0
0.1
0.2
0.3
0.4
■
■
■
✖
■
◆ This Experiment
■ HAPPEX
✖ SAMPLE
▲ PVA4
● G0
SM (prediction)
◆
Data Rotated to the Forward-Angle Limit
[GeV/c]Q
22
ç
ç
WA/A=Q+B(,θ=0)
p
0Q
2
Q
2
ep
9
Largest Uncertainties in Preliminary QWeak Result
All uncertainties in ppb ∆Acorr δ(APV )
Beam polarization P -21 5
Kinematics Rtotal 5 9
Dilution 1/(1 − fi ) -7
Beam asymmetry -40 13
Transverse pol. AT 0 5
Detector non-linearity 0 4
Backgrounds: δ(fi ) δ(Ai )
Aluminum (b1) -58 4 8
Beamline (b2) 11 3 23
Neutrals (b3) 0 1 1
Inelastic (b4) 1 1 1
APV = Rtotal
Amsr
P − fi Ai
1 − fi
10
Largest Uncertainties in Preliminary QWeak Result
All uncertainties in ppb ∆Acorr δ(APV )
Beam polarization P -21 5
Kinematics Rtotal 5 9
Dilution 1/(1 − fi ) -7
Beam asymmetry -40 13
Transverse pol. AT 0 5
Detector non-linearity 0 4
Backgrounds: δ(fi ) δ(Ai )
Aluminum (b1) -58 4 8
Beamline (b2) 11 3 23
Neutrals (b3) 0 1 1
Inelastic (b4) 1 1 1
APV = Rtotal
Amsr
P − fi Ai
1 − fi
10
Helicity-Correlated Beam Properties Are Understood
Measured asymmetry depends on beam position, angle, energy
• Well-known and expected effect for PVES experiments
• “Driven” beam to check sensitivities from “natural” jitter
11
Helicity-Correlated Beam Properties Are Understood
Sensitivities are used to correct measured asymmetry
• Acorr = i
∂A
∂xi
∆xi with beam parameters i = x, y, x , y , E
• Sensitivities (derivatives) from simultaneous regression fits
Excellent agreement between natural and driven beam motion
•
• Figure includes about
50% of total dataset for
QWeak experiment
• No other corrections
applied to this data
12
However, Some Beamline Background Correlations Remain
After regression, correlation with background detectors
• Luminosity monitors & spare detector in super-elastic region
• Background asymmetries of up to 20 ppm (that’s huge!)
13
However, Some Beamline Background Correlations Remain
Hard work by UVA grad student: understood and under control
• Partially cancels with slow helicity reversal (half-wave plate)
• Likely caused by large asymmetry in small beam halo or tails
• Scattering off the beamline and/or “tungsten plug”
Qualitatively new background for PVES experiments at JLab
• Second regression using asymmetry in background detectors
• Measurements with blocked octants to determine dilution
factor (f MD
b2
= 0.19%)
14
Beamline Background Corrections Are Under Control
Beamline background correction improve statistical consistency
15
Progress on QWeak Data Analysis
A lot of progress has been made already
• Completed data-taking in May 2012
• Published first determination of proton’s weak charge and
global analysis in PRL in October 2013
• Qp
W (PVES + APV ) = 0.063 ± 0.012 with only 4% of the data
Unprecedented precision come with inevitable surprises
• Blind analysis precludes “incremental” preliminary results
• Discovered qualitatively new “beamline background” noise
• Discovered another qualitatively new systematic (non-noise)
background (not ready to report more details yet. . . )
• Various microscopic explanations consistent with effect
• Geant4 simulations & detector post-mortems on-going
• Confident that we can understand this effect better
Stay tuned for Fall conferences (though not the DNP meeting)
16
Additional Material
1
Precision Tests of the Standard Model
Current status of the Standard Model
Standard Model is an effective low-energy theory of the
more fundamental underlying physics.
Complementary approaches to uncover the underlying physics
• Energy frontier: direct searches for new particles
• Precision or intensity frontier: indirect searches
Energy frontier
• Highest energies
• Few signature events
• E.g.: Tevatron, LHC
Precision or intensity frontier
• Modest or low energies
• High statistical power
• g − 2, EDM, ββ, rare decays
• Fundamental symmetries
2
Ancillary Measurements: Aluminum Target Walls
Aluminum asymmetry
(preliminary)
• Asymmetry consistent with
order of magnitude expected
• Asymmetry: few ppm
• Dilution f of 3%
• Correction ≈ 20%
Dilution measurement
(preliminary)
3
Ancillary Measurements: Inelastic Transitions
N → ∆ asymmetry (projected)
• In analysis, no result yet
• Expected precision 1 ppm
• Q2 = 0.025 GeV2
• Asymmetry: few ppm
• Dilution f of 0.1%
• Correction ≈ 1%
Simulation benchmark
(preliminary)
4
Ancillary Measurements: Inelastic Transitions
N → ∆ asymmetry (projected)
• In analysis, no result yet
• Expected precision 1 ppm
• Q2 = 0.025 GeV2
• Asymmetry: few ppm
• Dilution f of 0.1%
• Correction ≈ 1%
Simulation benchmark
(preliminary)
4
Ancillary Measurements: Transverse Asymmetry
• In main measurement, not 100% longitudinal polarization
• Transversely polarized beam (H or V) on unpolarized target
• Parity-conserving, T-odd transverse asymmetry of order ppm
Bn =
2 (T∗
1γ · T2γ)
|T1γ|2
• Access to imaginary part of 2-photon exchange amplitude T2γ
• Extensive transverse spin program:
• elastic ep in H, C, Al at E = 1.165 GeV
• inelastic ep → ∆ in H, C, Al at E = 0.877 GeV and 1.165 GeV
• elastic ee in H at E = 0.877 GeV
• deep inelastic ep in H at W = 2.5 GeV
• pion electro-production in H at E = 3.3 GeV
5
Ancillary Measurements: Transverse Asymmetry on H
• Vertical and horizontal polarization: 90◦ phase shift
• Observe the expected cancellation with slow helicity reversal
6
Ancillary Measurements: Transverse Asymmetry on H
• Vertical and horizontal polarization: 90◦ phase shift
• Observe the expected cancellation with slow helicity reversal
6
Ancillary Measurements: Transverse Asymmetry on H
• Shown asymmetries not corrected for backgrounds or
polarization
• Preliminary transverse asymmetry in ep in hydrogen:
Bn = −5.35 ± 0.07(stat) ± 0.15(syst) ppm
• More precise than any other measurement by a factor 5
• Theory: Pasquini & Vanderhaeghen, Afanasev & Merenkov,
Gorchtein
7
Ancillary Measurements: Transverse Asymmetry on H
Theoretical interpretation
• Theory: Pasquini & Vanderhaeghen, Afanasev & Merenkov,
Gorchtein
8
Ancillary Measurements: Transverse Asymmetry on C, Al
Aluminum: non-zero transverse asymmetry (uncorrected data)
• Aluminum target was alloy with 10% contamination
• Needs corrections for quasielastic and inelastic scattering, and
for nuclear excited states(?)
9
Ancillary Measurements: Transverse Asymmetry on C, Al
Projected uncertainties for C and Al transverse asymmetries
• Theory from Phys. Rev. C77, 044606 (2008)
• Pb data from PRL 109, 192501 (2012)
10
The QWeak Experiment: Ancillary Measurements
Upcoming ancillary results
• Aluminum parity-violating asymmetry
• Elastic transverse asymmetry (two-photon exchange effects)
• Nuclear-elastic transverse asymmetry (Coulomb interaction)
• N → ∆ asymmetry at two beam energies
• Transverse asymmetry in ∆ production
• Non-resonant inelastic parity-violating asymmetry (γZ box
diagram)
• Non-resonant inelastic transverse asymmetry
• Pion photoproduction parity-violating asymmetries
• Pion photoproduction transverse asymmetries
11
Data Quality: Helicity-Correlated Beam Properties
Natural beam motion
• Measured
asymmetry
correlated with
beam position and
angles
• False asymmetries
• Linear regression
removes effect:
Ac = i
∂A
∂xi
∆xi
i = x, y, x , y , E
12
Data Quality: Helicity-Correlated Beam Properties
Driven beam motion
• Deliberate motion
• i = x, y, x , y , E
• Sensitivity slopes ∂A
∂xi
determined
from natural beam motion or from
beam modulation → results
consistent between methods
• Actual regression corrections
smaller than specifications
13

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Parity-Violating and Parity-Conserving Asymmetries in ep and eN scattering in the Qweak Experiment

  • 1. Parity-Violating and Parity-Conserving Asymmetries in ep and eN Scattering in the QWeak Experiment Or, why measuring part-per-billion asymmetries to percent-level accuracy is so damn hard. . . Wouter Deconinck College of William & Mary Supported by the NSF under Grant Nos. PHY-1206053 and PHY-1405857. APS April 2016 – Electroweak Interactions 1
  • 2. Electroweak Interaction: An Introduction Glashow–Weinberg–Salam theory of weak interaction • Gauge symmetry: SU(2)L × U(1)Y • Gauge couplings: g for SU(2)L, g for U(1)Y • Left-handed leptons in doublets, right-handed in singlets • Fundamental symmetry of left and right is broken Parity symmetry is violated • Weak interaction violates parity • Electromagnetism satisfies parity • Use parity-violation to measure internal electroweak parameters 2
  • 3. Electroweak Interaction: An Introduction Glashow–Weinberg–Salam theory of weak interaction • Gauge symmetry: SU(2)L × U(1)Y • Gauge couplings: g for SU(2)L, g for U(1)Y • Left-handed leptons in doublets, right-handed in singlets • Fundamental symmetry of left and right is broken e e Z, Z q q Parity-violation neutral current (γ5) LEW PV = − GF √ 2 ge A (¯eγµγ5e) · q gq V (¯qγµ q) + ge V (¯eγµe) · q gq A (¯qγµ γ5q) = − GF 2 √ 2 q C1q (¯eγµγ5e) · (¯qγµ q) + q C2q (¯eγµe) · (¯qγµ γ5q) 2
  • 4. Electroweak Vector Charge of Proton is Suppressed Parity-violating electron scattering couplings • Weak vector quark coupling: C1q = 2ge A gq V (γ5 on e vertex) • Weak axial quark coupling: C2q = 2ge V gq A (γ5 on q vertex) Particle Electric charge Weak vector charge (sin2 θW ≈ 1 4) u +2 3 −2C1u = +1 − 8 3 sin2 θW ≈ +1 3 d −1 3 −2C1d = −1 + 4 3 sin2 θW ≈ −2 3 p(uud) +1 Qp W = 1 − 4 sin2 θW ≈ 0 n(udd) 0 Qn W = −1 Proton’s weak vector charge Qp W is approximately zero Accidental suppression of the proton’s weak charge in Standard Model makes it more sensitive to new physics! Access these weak vector charges by using parity-violation 3
  • 5. Use Spin to Access Weak Charges in Parity-Violation Parity transformation: Inversion of spatial vectors v → −v • No change in the sign for angular momentum vectors (S) Tests using parity-violating electron scattering • Polarized electrons (spin S) on unpolarized target • Instead of inverting r → −r, p → −p, but keeping S = S, we leave r and p unchanged but flip polarization or spin S Asymmetry APV between left and right scattering off nucleons N e e S P N e e S 4
  • 6. Use Spin to Access Weak Charges in Parity-Violation Parity transformation: Inversion of spatial vectors v → −v • No change in the sign for angular momentum vectors (S) Tests using parity-violating electron scattering • Polarized electrons (spin S) on unpolarized target • Instead of inverting r → −r, p → −p, but keeping S = S, we leave r and p unchanged but flip polarization or spin S Asymmetry APV between left and right scattering off nucleons N e e S P N e e S 4
  • 7. Parity-Violating Asymmetry Reduces to Weak Charge Asymmetry APV from interference of photon and Z exchange APV = σL − σR σL + σR with σ = e e γ q q + e e Z, . . . q q 2 Asymmetry between left and right helicity on protons APV (p) = −GF Q2 4πα √ 2 GE GZ E + τGMGZ M − (1 − 4 sin2 θW ) GMGZ A (GE )2 + τ(GM)2 In the forward elastic limit Q2 → 0, θ → 0 (plane wave) APV Q2→0 −−−−→ −GF Q2 4πα √ 2 Qp W + Q2 · B(Q2 ) ≈ −230 ppb ∝ Qp W Intercept of reduced asymmetry at Q2 = 0 gives access to Qp W 5
  • 8. Strategy to Measure Parts-Per-Billion: All The Events Event versus integration mode • Event mode (the good ol’ nuclear/particle way) • each event individually registered • event selection or rejection possible time0 100 ns µA • Integrating mode (current mode) • high event rates possible (event every nanosecond!) • no suppression of background events possible time0 100 ns µA . . . 6
  • 9. The QWeak Experiment: Overview Collimator-Magnet-Collimator focusing spectrometer Triple Pb Collimator System LH Target Drift Chambers 8 Quartz Bar Detectors Trigger Scintillators8 Segment Toroidal Magnet High Density Shield Wall 2 “The Qweak Experimental Apparatus,” NIM A 781, 105 (2015); http://dx.doi.org/10.1016/j.nima.2015.01.023 7
  • 10. The QWeak Experiment: Overview Collimator-Magnet-Collimator focusing spectrometer “The Qweak Experimental Apparatus,” NIM A 781, 105 (2015); http://dx.doi.org/10.1016/j.nima.2015.01.023 7
  • 11. Weak Charge in Preliminary Agreement with Prediction First results based on subset of the data in 2013 • Publication in Phys. Rev. Lett. 111, 141803 (2013) • Based on only 4% of the total data set: first experiment with direct access to proton’s weak charge • 25 times more data available: projected release in fall 2016 Global analysis method by Young, Roche, Carlini, Thomas • Fit of parity-violating asymmetry data on H, D, 4He, up to Q2 = 0.63 GeV2, and rotated to zero forward angle • Free parameters were C1u, C1d , strange charge radius ρs and magnetic moment µs, and isoscalar axial form factor (zero at tree level) • Qp W (PVES) = 0.064 ± 0.012 (our result with world data) • Qp W (SM) = 0.0710 ± 0.0007 (theoretical expectation) 8
  • 12. First Determination of the Weak Charge of the Proton Intercept of reduced asymmetry at Q2 = 0 APV = APV A0 = Qp W + Q2 · B(Q2, θ = 0) with A0 = − GF Q2 4πα √ 2 ▲ ▲ ▲ 0.0 0.1 0.2 0.3 0.4 0.5 0.6 0.0 0.1 0.2 0.3 0.4 ■ ■ ■ ✖ ■ ◆ This Experiment ■ HAPPEX ✖ SAMPLE ▲ PVA4 ● G0 SM (prediction) ◆ Data Rotated to the Forward-Angle Limit [GeV/c]Q 22 ç ç WA/A=Q+B(,θ=0) p 0Q 2 Q 2 ep 9
  • 13. Largest Uncertainties in Preliminary QWeak Result All uncertainties in ppb ∆Acorr δ(APV ) Beam polarization P -21 5 Kinematics Rtotal 5 9 Dilution 1/(1 − fi ) -7 Beam asymmetry -40 13 Transverse pol. AT 0 5 Detector non-linearity 0 4 Backgrounds: δ(fi ) δ(Ai ) Aluminum (b1) -58 4 8 Beamline (b2) 11 3 23 Neutrals (b3) 0 1 1 Inelastic (b4) 1 1 1 APV = Rtotal Amsr P − fi Ai 1 − fi 10
  • 14. Largest Uncertainties in Preliminary QWeak Result All uncertainties in ppb ∆Acorr δ(APV ) Beam polarization P -21 5 Kinematics Rtotal 5 9 Dilution 1/(1 − fi ) -7 Beam asymmetry -40 13 Transverse pol. AT 0 5 Detector non-linearity 0 4 Backgrounds: δ(fi ) δ(Ai ) Aluminum (b1) -58 4 8 Beamline (b2) 11 3 23 Neutrals (b3) 0 1 1 Inelastic (b4) 1 1 1 APV = Rtotal Amsr P − fi Ai 1 − fi 10
  • 15. Helicity-Correlated Beam Properties Are Understood Measured asymmetry depends on beam position, angle, energy • Well-known and expected effect for PVES experiments • “Driven” beam to check sensitivities from “natural” jitter 11
  • 16. Helicity-Correlated Beam Properties Are Understood Sensitivities are used to correct measured asymmetry • Acorr = i ∂A ∂xi ∆xi with beam parameters i = x, y, x , y , E • Sensitivities (derivatives) from simultaneous regression fits Excellent agreement between natural and driven beam motion • • Figure includes about 50% of total dataset for QWeak experiment • No other corrections applied to this data 12
  • 17. However, Some Beamline Background Correlations Remain After regression, correlation with background detectors • Luminosity monitors & spare detector in super-elastic region • Background asymmetries of up to 20 ppm (that’s huge!) 13
  • 18. However, Some Beamline Background Correlations Remain Hard work by UVA grad student: understood and under control • Partially cancels with slow helicity reversal (half-wave plate) • Likely caused by large asymmetry in small beam halo or tails • Scattering off the beamline and/or “tungsten plug” Qualitatively new background for PVES experiments at JLab • Second regression using asymmetry in background detectors • Measurements with blocked octants to determine dilution factor (f MD b2 = 0.19%) 14
  • 19. Beamline Background Corrections Are Under Control Beamline background correction improve statistical consistency 15
  • 20. Progress on QWeak Data Analysis A lot of progress has been made already • Completed data-taking in May 2012 • Published first determination of proton’s weak charge and global analysis in PRL in October 2013 • Qp W (PVES + APV ) = 0.063 ± 0.012 with only 4% of the data Unprecedented precision come with inevitable surprises • Blind analysis precludes “incremental” preliminary results • Discovered qualitatively new “beamline background” noise • Discovered another qualitatively new systematic (non-noise) background (not ready to report more details yet. . . ) • Various microscopic explanations consistent with effect • Geant4 simulations & detector post-mortems on-going • Confident that we can understand this effect better Stay tuned for Fall conferences (though not the DNP meeting) 16
  • 22. Precision Tests of the Standard Model Current status of the Standard Model Standard Model is an effective low-energy theory of the more fundamental underlying physics. Complementary approaches to uncover the underlying physics • Energy frontier: direct searches for new particles • Precision or intensity frontier: indirect searches Energy frontier • Highest energies • Few signature events • E.g.: Tevatron, LHC Precision or intensity frontier • Modest or low energies • High statistical power • g − 2, EDM, ββ, rare decays • Fundamental symmetries 2
  • 23. Ancillary Measurements: Aluminum Target Walls Aluminum asymmetry (preliminary) • Asymmetry consistent with order of magnitude expected • Asymmetry: few ppm • Dilution f of 3% • Correction ≈ 20% Dilution measurement (preliminary) 3
  • 24. Ancillary Measurements: Inelastic Transitions N → ∆ asymmetry (projected) • In analysis, no result yet • Expected precision 1 ppm • Q2 = 0.025 GeV2 • Asymmetry: few ppm • Dilution f of 0.1% • Correction ≈ 1% Simulation benchmark (preliminary) 4
  • 25. Ancillary Measurements: Inelastic Transitions N → ∆ asymmetry (projected) • In analysis, no result yet • Expected precision 1 ppm • Q2 = 0.025 GeV2 • Asymmetry: few ppm • Dilution f of 0.1% • Correction ≈ 1% Simulation benchmark (preliminary) 4
  • 26. Ancillary Measurements: Transverse Asymmetry • In main measurement, not 100% longitudinal polarization • Transversely polarized beam (H or V) on unpolarized target • Parity-conserving, T-odd transverse asymmetry of order ppm Bn = 2 (T∗ 1γ · T2γ) |T1γ|2 • Access to imaginary part of 2-photon exchange amplitude T2γ • Extensive transverse spin program: • elastic ep in H, C, Al at E = 1.165 GeV • inelastic ep → ∆ in H, C, Al at E = 0.877 GeV and 1.165 GeV • elastic ee in H at E = 0.877 GeV • deep inelastic ep in H at W = 2.5 GeV • pion electro-production in H at E = 3.3 GeV 5
  • 27. Ancillary Measurements: Transverse Asymmetry on H • Vertical and horizontal polarization: 90◦ phase shift • Observe the expected cancellation with slow helicity reversal 6
  • 28. Ancillary Measurements: Transverse Asymmetry on H • Vertical and horizontal polarization: 90◦ phase shift • Observe the expected cancellation with slow helicity reversal 6
  • 29. Ancillary Measurements: Transverse Asymmetry on H • Shown asymmetries not corrected for backgrounds or polarization • Preliminary transverse asymmetry in ep in hydrogen: Bn = −5.35 ± 0.07(stat) ± 0.15(syst) ppm • More precise than any other measurement by a factor 5 • Theory: Pasquini & Vanderhaeghen, Afanasev & Merenkov, Gorchtein 7
  • 30. Ancillary Measurements: Transverse Asymmetry on H Theoretical interpretation • Theory: Pasquini & Vanderhaeghen, Afanasev & Merenkov, Gorchtein 8
  • 31. Ancillary Measurements: Transverse Asymmetry on C, Al Aluminum: non-zero transverse asymmetry (uncorrected data) • Aluminum target was alloy with 10% contamination • Needs corrections for quasielastic and inelastic scattering, and for nuclear excited states(?) 9
  • 32. Ancillary Measurements: Transverse Asymmetry on C, Al Projected uncertainties for C and Al transverse asymmetries • Theory from Phys. Rev. C77, 044606 (2008) • Pb data from PRL 109, 192501 (2012) 10
  • 33. The QWeak Experiment: Ancillary Measurements Upcoming ancillary results • Aluminum parity-violating asymmetry • Elastic transverse asymmetry (two-photon exchange effects) • Nuclear-elastic transverse asymmetry (Coulomb interaction) • N → ∆ asymmetry at two beam energies • Transverse asymmetry in ∆ production • Non-resonant inelastic parity-violating asymmetry (γZ box diagram) • Non-resonant inelastic transverse asymmetry • Pion photoproduction parity-violating asymmetries • Pion photoproduction transverse asymmetries 11
  • 34. Data Quality: Helicity-Correlated Beam Properties Natural beam motion • Measured asymmetry correlated with beam position and angles • False asymmetries • Linear regression removes effect: Ac = i ∂A ∂xi ∆xi i = x, y, x , y , E 12
  • 35. Data Quality: Helicity-Correlated Beam Properties Driven beam motion • Deliberate motion • i = x, y, x , y , E • Sensitivity slopes ∂A ∂xi determined from natural beam motion or from beam modulation → results consistent between methods • Actual regression corrections smaller than specifications 13