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Neutron scattering and extra interactions'

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Extra short range interaction. High Energy Physics. Modification of gravity ... the new boson travels in large flat extra dimensions (ADD) the coupling is suppressed. ... – PowerPoint PPT presentation

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Title: Neutron scattering and extra interactions'


1
Neutron scattering and extra interactions.
Guillaume Pignol Valery Nesvizhevsky Konstantin
Protasov
Rencontres des particules 2008 LAPTH
2
The institute Laue-Langevin in Grenoble
European Synchrotron
Mountain
  • The ILL
  • Nuclear core 53 MW
  • The most intense neutron
  • source in the world

3
Optical and Ultra Cold Neutrons (UCN)
  • Optical neutrons
  • wavelength gt2 Å
  • interaction with bulk matter described by a mean
    potential (Fermi potential) 100 neV

10 MeV
production
Thermal neutrons
0.025 eV
Optical neutrons
100 neV
Ultra Cold Neutrons
velocity lt 7 m/s
4
Slow neutrons and fundamental interactions
  • Free neutrons feel all interactions very weakely
  • Weak interaction
  • ß decay 886 s
  • Strong interaction
  • Fermi potentials 100 neV
  • Electromagnetism
  • No electric charge
  • B 1 T induce Zeeman split of 100 neV
  • Gravity
  • 1 m fall neutron increases its energy by 100
    neV

Neutrons can be very sensitive to new
interactions!
5
Extra short range interaction
We assume a new interaction between neutron and
nucleus with A nucleons
Mediated by a new light boson of mass M
High Energy Physics
Modification of gravity
6
Extra short range interaction
If a new boson gets its mass by a Higgs
mechanism at the Electroweak scale
If the new boson travels in large flat extra
dimensions (ADD) the coupling is suppressed.
High Energy Physics
Modification of gravity
7
Slow neutron scattering with extra interaction
  • Coherent scattering length (Fermi)
  • Isotropic
  • Energy independant
  • Scales as A1/3
  • Not isotropic
  • Energy dependant
  • Scales as A

8
1 Simple nuclear model
We aim to exclude a contribution A in the set of
measured scattering lengths
Random potential model
Peskhin, Ringo, Am. J. Phys. 39 (1971)
  • Square well potential for
  • nuclear interaction
  • Radius R x A1/3
  • Random depth.

9
1 Simple nuclear model extra interaction
We repeated the analysis with an extra force
included
Additional parameter
Random potential model
10
2 Comparing forward and backward scattering
Interference measurement
Bragg diffraction measurement
  • Measurements using interference method
  • sensitive to the forward scattering amplitude
  • one actually measures
  • Measurements using Bragg-diffraction method
  • sensitive to q 10 nm-1 scattering amplitude
  • one actually measures

The two methods for measuring the scattering
lengths do not bear the same sensitivity to extra
force
11
2 Comparing forward and backward scattering
No difference is observed for the nuclei for
which both measures exist
12
3 Comparing forward scattering and total X-section
  • Measurements using optical method
  • sensitive to the forward scattering amplitude
  • one actually measures
  • Measurements using transmission method
  • sensitive to the total cross-section at 1 eV
  • one actually measures

This idea first appeared in Leeb and
Schmiedmayer, PRL 68 (1992)
13
3 Comparing forward scattering and total X-section
Very precise measurements exist for both methods,
on lead and bismuth nuclei. No deviation is
observed There is a hidden difficulty for
scattering at 1 eV, electromagnetic effects have
to be taken into account.
14
Measuring asymmetry of scattering
Diluted noble gaz
Possible dedicated experiment
  • Forward/Backward asymmetry of scattering at
    noble gaz as a probe of new interactions
  • Can detect asymmetry of 10-3
  • Must take into account Doppler thermal effect

15
Conclusions
  • Neutron constraints on extra interactions are
    several orders of magnitude better than those
    usually cited in the range 1 pm 5 nm.
  • We provided several independant strategies
  • neutron constraints are reliable.
  • Dedicated experiment (asymmetry of scattering)
    can easily improve the constraints by one order
    of magnitude.

For the detailed analysis, see hep-ph/0711.2298
(accepted in Phys Rev D)
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