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Gravity at Micron Hartmut Abele. Galileo in Pisa. Objekt: Neutron H öhe : ~ 50 m m Fallh öhe > 50 m Fallh öhe < 50 m. QM. Hydrogen atom. QM: bei gebundenen Zuständen diskrete Energieniveaus Aufenthaltswahrscheinlichkeit: Quadrat der Wellenfunktion  n,l,m (r,,).

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galileo in pisa
Galileo in Pisa

Objekt: Neutron

Höhe: ~ 50 mm

  • Fallhöhe > 50m
  • Fallhöhe < 50m
hydrogen atom

QM

Hydrogen atom

QM: bei gebundenen Zuständen diskrete Energieniveaus

Aufenthaltswahrscheinlichkeit: Quadrat der Wellenfunktion n,l,m(r,,)

gitarre

Airy-Funktion

Energie

mgz

Abstand vom Spiegel

Gitarre

Abstand vom Spiegel

rb atoms bouncing in a stable gravitatonial cavity
Rb Atoms Bouncing in a Stable Gravitatonial Cavity

E. Hinds et al.,

Yale, Imperial College

E. Hinds et al.,

Yale, Imperial College London

observation of bound quantum states

Energy

mgz

Distance to Mirror

Observation of Bound Quantum States

T~h3/2

Neutron mirror:

polished glass plate 10 cm long

Nature 415 299 (2002), Phys. Rev. D 67 102002 (2003).

slide9

Energy

mgz

Distance to Mirror

Schrödinger Equation

2 nd run 2002
2nd Run 2002

V. Nesvizhevsky et al., EPJ, 2005

reversed geometry
Reversed Geometry

A. Westphal, 2001

the experiment
the Experiment
  • Neutron detection:
  • He – detector
  • n + 3He  t + p
  • (no spatial resolution)
  • Track detector
  • n + 235Ufission
  • n + 10B  Li + a
slide14

15 mm

120 mm

X

UCN neutrons

Fission fragment

~0.2

How does the

detector work?

Uranium or

Boron coating

CR39 Plastic

cr39 track detector
CR39 track detector

Uranium Detector

Boron Detector

slide16

~ 200µm

~ 10 cm

neutron density distribution with spatial resolution detector
Neutron Density Distributionwith Spatial Resolution Detector

Y2

First three levels

10 20 30 40 50mm

V. Nesvizhevsky et al., EPJ, 2005

slide18

C. Krantz,

Diploma thesis, 2006

bestimmung von g
Bestimmung von g

g = (9.8 ± 0.2) m/s2

3 2 2 newton s law and the question of large extra dimension of space and time
3.2.2 Newton´s Law and the Question of Large Extra Dimension of Space and Time
  • Deviations from Newton's law 1/r2 to 1/r2+n, for n extra large dimensions.
  • Motivated by the problem of supersymmetry breaking, new scalar forces in the sub-millimeter range for a supersymmetry breaking scale of 1 – 10 TeV. These correspond to Compton wavelengths in the range of 1 mm to 10 mm.
  • Repulsive forces mediated by possible abelian gauge fields in the bulk. The strength of the new force would be 109 to 1012 times stronger than gravity.

MPL

MnPL

limits for alpha and lambda
Limits for alpha and lambda

Green: Neutron Limits

kollaboration
Kollaboration

ILL Grenoble

V. Nesvizhevsky, A. Petukhov, H. Boerner, L. Lukovac, S. Roccia

LPI, Moscow

A. Voronin

Universität Heidelberg

N. Haverkamp, C. Krantz, D. Mund, S.Nahrwold, F. Rueß, T. Stöferle

PNPI, Gatchina

A. Gagarsky, G. Petrov, S. Soloviev

LPSC, Grenoble

K. Protasov

SISSA (Italien)

A. Westphal

JINR, Dubna

A. Strelkov

U. Mainz

S. Baeßler

Univ. Gent

J. Schrauwen