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Transcript electric beams

I
Hadron physics
Challenges and
Achievements
Mikhail Bashkanov
University of Edinburgh
UK Nuclear Physics Summer School
OUTLINE OF THE COURSE
β€’ Lecture 1: Hadron Physics. Experiments: new toys –
new knowledge (progress in particle detector systems).
Research areas: Hadron spectroscopy, meson rare
decays (physics beyond SM), structure of hadrons.
β€’ Lecture 2: Baryon spectroscopy, naïve quark model and
beyond, molecular states, new horizons with precise
measurements.
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β€’ Lecture 3: Using EM probes to learn about the nucleon.
Nucleon form factors. Radius of the proton.
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HADRON PHYSICS
ELECTROMAGNETIC INTERACTIONS
Ze
4
Ze
ELECTROMAGNETIC INTERACTIONS
2
Ze
5
Ze
𝑒2
1
𝛼=
~
ℏ𝑐 137
EM -> STRONG INTERACTIONS
q
g
q
2
𝑒
1
𝛼=
~
ℏ𝑐 137
𝛼𝑠 ~1
q
6
q
2
QUARKS
1
)
2
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β€’ Fermions (spin 𝑆 =
β€’ 3 colors (red, green, blue)
β€’ Parity +1
ENERGY DEPENDENCE OF THE
COUPLING CONSTANT
Bare quark
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q
ENERGY DEPENDENCE OF THE
COUPLING CONSTANT
Dressed quark
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q
ENERGY DEPENDENCE OF THE
COUPLING CONSTANT
Δ𝑝 βˆ™ Ξ”π‘₯ β‰₯ β„Ž
Dressed quark
Low energy probe
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q
ENERGY DEPENDENCE OF THE
COUPLING CONSTANT
Δ𝑝 βˆ™ Ξ”π‘₯ β‰₯ β„Ž
Dressed quark
High energy probe
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q
ELECTRON MICROSCOPY
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de Broglie wavelength of probe particle must be ~size of the object you wish to
study
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STRONG COUPLING CONSTANT
STRONG COUPLING CONSTANT
Perturbative QCD
Particle Physics
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Nonperturbative QCD
Nuclear Physics
NUCLEAR VS PARTICLE PHYSICS
Nuclear Physics
Particle Physics
Below charm threshold
Above charm threshold
Nucleon structure
Mesons with mass > 1.2 GeV
Light quark baryons (without c/b quarks)
Meson
anticolor
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color
Baryon
MAJOR DIRECTIONS
β€’ Hadron spectroscopy:
β€’ Hadron properties (mass, with, decay branching…)
β€’ Hadron structure (|𝒒𝒒𝒒 , |𝒒𝒒𝒒(𝒒𝒒) , |π’’π’’π’’π’ˆ , meson-baryon
molecule…)
β€’ Precision tests of SM:
β€’ Neutron magnetic moment
β€’ Neutron electric dipole moment
β€’ Muon/electron magnetic moment (g-2)
β€’ Rare decays of mesons
β€’ …
β€’ Size and structure of nucleon
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β€’ Nucleon form factor
β€’ Nucleon radius
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RECENT PROGRESS IN
NUCLEAR PHYSICS
BUBBLE CHAMBERS
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Gargamelle Bubble Chamber
MAGNETIC SPECTROMETERS
2
2
𝐸 =𝑝 +π‘š
2
Time Of Flight->velocity
1 βˆ’ 𝑣2
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𝑝=
π‘šπ‘£
MODERN DETECTORS
β€’ Large acceptance (close to 4 coverage)
β€’ Charge and neutral particles
β€’ Magnetic field, drift chambers
β€’ Calorimeters
β€’ High luminosity
β€’ High rate, fast triggering
β€’ Polarized beams/targets
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β€’ Polarimeters
MODERN DETECTORS
WASA
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KLOE
PHOTONS
Basics
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WHY DO WE USE E/M PROBES?
β€’
β€’
β€’
β€’
Interaction is understood
(QCD)
Beams are clean
Beams can be polarized
Targets can be polarized
and dense
Cons:
β€’
β€’
β€’
β€’
Cross-sections are small
Photon beams were(!)
challenging
Polarized targets are
challenging
Nucleon polarimetry is
complicated
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Pros:
TYPES OF PHOTON POLARIZATION
β€’ Both real and virtual photons can have polarization
β€’ Determining azimuthal distribution of reaction products
around these polarization directions gives powerful
information.
Linear polarization:
(Electric field vector oscillates in
plane)
Circular polarization:
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(Electric field rotates
Clockwise or anticlockwise)
HOW DO WE GENERATE INTENSE
ELECTRON BEAMS
Microtron: (MAMI, JLab)
β€’ Electron beam accelerated by RF cavities.
β€’ Tune magnetic field to ensure path through
magnets multiple of Wavelength of accelerating
field - electrons arrive back in phase with the
accelerating field.
β€’ Gives β€œcontinuous” beam
(high duty factor)
β€’ Electron beams fed in from linac.
Then accelerated and stored in ring.
Useable beam bled off slowly
β€’ Many stretcher rings built for synchrotron radiation
– can exploit infrastructure for multiuse (e.g.
Spring8)
β€’ Tend to have poorer duty factors, less stable
operation and poorer beam properties than
microtrons.
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Stretcher ring: (ELSA, Spring8)
REAL PHOTON BEAMS FROM
ELECTRON BEAMS
Wide range of photon
energies
Good time/position
resolution for the
tagger
Bremsstrahlung spectra
Small radiator-target
distance
Ξ˜π‘ =
π‘šπ‘’ [𝑀𝑒𝑉]
[π‘Ÿπ‘Žπ‘‘]
𝐸𝑒 [𝑀𝑒𝑉]
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Ee = 855 MeV β†’ Ξ˜π‘ = 0.6 π‘šπ‘Ÿπ‘Žπ‘‘
POLARIZATION IN REAL PHOTON BEAM
𝐸𝑒 = 1600 𝑀𝑒𝑉
Linear polarization:
Circular polarization:
β€’ crystalline radiator,
e.g. thin diamond.
β€’ helicity polarised
electrons.
β€’
β€’
bremsstrahlung in
amorphous radiator,
e.g. copper.
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orient diamond to give
polarised photons in
certain photon energy
ranges.
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COHERENT BREMSSTRAHLUNG
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LINEAR POLARIZATION
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COHERENT BREMSSTRAHLUNG
FROZEN SPIN TARGET
β€’
β€’
β€’
β€’
β€’
β€’
available (Mainz) since
05.2010
Butanol(π‘ͺπŸ’ π‘―πŸ— 𝑢𝑯)
or D-Butanol
3He/4He dilution
refrigerator (50mK)
Superconducting holding
magnet
Longitudinal or transverse
polarizations are possible
Maximal polarization for
protons ~90%, for
deuterons ~75%
Relaxation time ~2000
hours
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β€’
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THE POLARIZED TARGET
NUCLEON POLARIMETER
𝑛 Θ, πœ™ = 𝑛0 (Θ)(1 + 𝐴(Θ)[𝑃𝑦 cos πœ™ βˆ’ 𝑃π‘₯ sin(πœ™)])
Polarization
Number of nucleons
scattered in the
direction Θ, πœ™
Analysing power
𝐀𝐲
Polar angle distribution
for unpolarized nucleons
𝝓
𝚯
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𝒑
HADRON SPECTROSCOPY
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REAL EXPERIMENT
𝐡
𝜸
+βˆ’
𝝅𝒑
𝝅
Θ, πœ™, 𝐸
Diamond
𝛾𝑝 β†’ π‘πœ‹ + πœ‹ βˆ’
Target
Polarimeter
πš―β€² , 𝝓′
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π‘’βˆ’
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INTERFERENCE
DECAY WIDTH
Mean life time 𝝉 = ℏ/πšͺ
Decay width
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Typical β€œstrong” decay width Ξ“~100𝑀𝑒𝑉
𝜏~10βˆ’24 𝑠
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NUCLEON EXCITED STATES
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DOUBLE POLARIZATION EXPERIMENTS
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POLARIZATION OBSERVABLES
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RESONANCE HUNTING
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MESON PHOTOPRODUCTION
CROSS SECTIONS
RARE EVENTS
The Standard Model and beyond
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PRECISION IS POWER
Testing Standard Model with precise measurements
β€’ Neutron electric dipole moment
β€’ Muon magnetic moment (g-2)
β€’ 𝜼/π…πŸŽ rare decays
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β€’ ….
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ELECTRIC DIPOLE MOMENT
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NEUTRON EDM
NEUTRON EDM
SM
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SUSY
RARE DECAYS
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πœ‚ β†’ πœ‹ +πœ‹ βˆ’π‘’ +𝑒 βˆ’: CP VIOLATION
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π΅π‘Ÿ πœ‚ β†’ πœ‹ + πœ‹ βˆ’ 𝑒 + 𝑒 βˆ’ = 2.7 βˆ™ 10βˆ’4
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UNIVERSE CONTENT
Dark force:
SEARCH FOR DARK PHOTON
𝜼/π…πŸŽ
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Dark photon
CONCLUSION
β€’ Enormous progress in nuclear physics
β€’ Precision is a new motto
β€’ Acceptance
β€’ Luminosity
β€’ Polarization
β€’ Photons are the best
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β€’ Experimentally clean
β€’ Well understood theoretically