LIGHT PSEUDOSCALAR BOSONS, PVLAS AND DOUBLE PULSAR J07373039 - PowerPoint PPT Presentation

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LIGHT PSEUDOSCALAR BOSONS, PVLAS AND DOUBLE PULSAR J07373039

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Title: LIGHT PSEUDOSCALAR BOSONS, PVLAS AND DOUBLE PULSAR J07373039


1
LIGHT PSEUDOSCALAR BOSONS, PVLAS AND DOUBLE
PULSAR J0737-3039
  • Marco Roncadelli, INFN Pavia (Italy)

2
LIGHT PSEUDOSCALAR BOSONS
  • Light pseudoscalar bosons (LPBs) are described by
  • and so are labelled by m and M.
  • LPBs are present in many extensions of the SM.

3
  • Most well known example of a LPB is the AXION
    proposed to solve the strong CP problem. It is
    characterized by the relation
  • with k O(1).

4
  • As a rule, LPBs are very WEAKLY coupled to matter
    . quite ELUSIVE in collider experiments.
  • In the presence of an EXTERNAL magnetic field B,
    mass eigenstates of photon-LPB system DIFFER from
    interaction eigenstates . photon-LPB
    INTERCONVERSION occurs.
  • N.B. ANALOGY with neutrino oscillations BUT here
    nonvanishing B necessary to account for spin
    mismatch.

5
  • . High-precision optics experiments CAN detect
    LPBs.
  • Two remarks
  • Transition probability becomes energy-INDEPENDENT
    for oscillation wavenumber DOMINATED by
    photon-LPB mixing term.

6
  • As long as photon/LPB energy is MUCH LARGER than
    m WKB approximation the SECOND-order
    propagation equation for a monochromatic beam
    reduces to a FIRST-order one.

7
PHOTON PROPAGATION
  • Photon beam propagates along z-axis. Only
    TRANSVERSE B component is relevant.
  • Suppose B is homogeneous.
  • DEF PARALLEL photons are polarized in B-z
    plane, PERPENDICULAR photons have polarization
    normal to that plane.
  • It turns out that

8
  • PARALLEL photons MIX with LPBs.
  • PERPENDICULAR photons do NOT . they propagate
    UNDISTURBED.
  • Because of this fact
  • Exchange of a virtual LPB . BIREFRINGENCE.
  • Production of a real LPB . DICHROISM.

9
  • Consider a photon beam LINEALY polarized at the
    beginning. Then
  • Owing to BIREFRINGENCE it devolops an ELLIPTICAL
    polarization.
  • Due to DICHROISM, the ellipses major axis is
    ROTATED.
  • Measuring both ellipticity and rotation angle .
    both m and M can be DETERMINED.

10
ASTROPHYSICAL CONSTRAINT
  • Thermal photons produced in central regions of
    stars can become LPBs in the fluctuating EM field
    of stellar plasma. These LPBs escape . star
    looses energy . central temperature increases .
  • observed properties change. Agreement between
    standard stellar models and observations .
    unwanted LPB effects have to be sufficiently
    suppressed .

11
  • lower bound
  • N.B. SAME conclusion reached from CAST experiment
    (no observation of LPBs from the Sun).

12
PVLAS EXPERIMENT
  • Actually PVLAS collaboration implemented above
    strategy and reported positive evidence for a LPB
    with
  • A look back at m-M relation . this LPB is NOT
    the axion. Moreover, astrophysical bound

13
  • VIOLATED by 5 orders of magnitudes .
  • . not only a NEW PARTICLE has been discovered
    (?) but also NEW PHYSICS al low-energy MUST
    exist!
  • Sic stantibus rebus. INDEPENDENT CHECKS of PVLAS
    claim are COMPELLING!

14
DOUBLE PULSAR J0737-3039
  • Discovered in 2003.
  • Orbital period T 2.45 h.
  • Rotation periods P(A) 23 ms, P(B)
  • 2.8 s.
  • Inclination of orbital plane i 90.29 deg . it
    is seen almost EDGE-ON.
  • Focus on emission from A.

15
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16
  • Pulsar B has DIPOLAR magnetic field B
  • on the surface.
  • LARGE impact parameter . NOTHING interesting
    happens.
  • SMALL impact parameter . beam from A traverses
    magnetosphere of B .
  • photon-LPB conversion IMPORTANT (depending on
    m, M).

17
  • TWO effects are expected.
  • Production of real LPBs . periodic attenuation
    of photon beam which depends on T, P(B).
  • N.B. Analog of DICHROISM in PVLAS experiment.

18
  • Exchange of virtual LPBs . periodic LENSING
    which depends on T, P(B).
  • N.B. Analog of BIREFRINGENCE in
  • PVLAS experiment.
  • Here I consider only attenuation effect (A.
    Dupays, C. Rizzo, M. R., G. F. Bignami, Phys.
    Rev.Lett. 95 211302 (2005)).

19
  • We work within WKB approximation and solve
    numerically the first-order propagation equation
    for an UNPOLARIZED, monochromatic beam travelling
    in the dipolar B produced by pulsar B. Resulting
    transition probability as a function of beam
    frequency is

20
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21
  • N.B. Effect relevant ABOVE 10 MeV . remarkable
    result!
  • For,
  • J0737-3039 is expected to be a gamma-ray SOURCE.
  • Interaction of photon beam with plasma in
    magnetosphere of B is NEGLIGIBLE.
  • WKB approximation JUSTIFIED.

22
  • INTUITIVE explanation assuming B constant i.e.
  • for
  • Mixing effects important for mixing angle in
    photon-LPB system of order 1 . OK with THRESHOLD
    behaviour.

23
  • Transition probability becomes energy-independent
    for oscillation wavenumber dominated by
    photon-LPB mixing term . OK with FLAT behaviour.
  • TEMPORAL behaviour best described by TRANSMISSION
    1 P. We find beam attenuation up to 50 as

24
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25
  • This effect turns out to be OBSERVABLE with
    GLAST.
  • For example, ABSENCE of attenuation A at 10
    level yields the exclusion plot

26
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27
  • This attenuation requires 100 counts during
    observation time. For 2 weeks
  • in agreement with expectations and about 1000
    times LARGER that GLAST sensitivity threshold for
    point sources.
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