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Extrasolar planet detection: a view from the trenches

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Title: Extrasolar planet detection: a view from the trenches


1
Extrasolar planet detection a view from the
trenches
  • Alex Wolszczan
  • (Penn State)
  • 01/23/06
  • Collaborators
  • A. Niedzielski (TCfA)
  • M. Konacki (Caltech)

2
Ways to find them
3
Methods that actually work
Pulse timing
Radial velocity
Microlensing
Transit photometry
4
Some examples
Neptune-mass planet
The transit classic HD209458
A super-comet around PSR B125712?
Microlensing planet
5
Orbits from Vr measurements
  • Observations are given in the form of a time
    series, Vr(i),
  • at epochs t(i), i 1,,n
  • A transition from t(i) to ?(i) is accomplished
    in two steps

Equation for eccentric anomaly, E
  • From the fit (least squares, etc.), one
    determines parameters
  • K, e, ?, T, P

6
and from pulsar timing
  • In phase-connected timing, one models pulse phase
    in terms of spin frequency and its derivatives
    and tries to keep pulse count starting at t0
  • A predicted time-of-arrival (TOA) of a pulse at
    the Solar System barycenter depends on a number
    of factors

7
Determining binary orbits
  • Collect data measure Vrs, TOAs, Ps
  • Estimate orbital period, Pb (see below)
  • Use Vrs to estimate a1sini, e, T0, Pb, ? (use
    Ps to obtain an incoherent orbital solution)
  • Use TOAs to derive a phase-connected orbital
    solution

8
Figuring out the orbital period
  • Go Lomb-Scargle! If in doubt, try this procedure
    (borrowed from Joe Taylor)
  • Get the best and most complete time series of
    your observable (the hardest part)
  • Define the shortest reasonable Pb for your data
    set
  • Compute orbital phases, ?I mod(ti/Pb,1.0)
  • Sort (Pi, ti, ?I) in order of increasing ?
  • Compute s2 ?(Pj-Pj-1)2 ignoring terms for which
    ?j- ?j-1gt 0.1
  • Increment Pb 1/Pb-0.1/(tmax-tmin)-1
  • Repeat these steps until an acceptable Pb has
    been reached
  • Choose Pb for the smallest value of s2

9
The pulsar planet story
10
and the latest puzzle to play with
  • Timing (TOA) residuals at 430 MHz show a 3.7-yr
    periodicity with a 10 µs amplitude
  • At 1400 MHz, this periodicity has become evident
    in late 2003, with a 2 µs amplitude
  • Two-frequency timing can be used to calculate
    line-of-sight electron column density (DM)
    variations, using the cold plasma dispersion law.
    The data show a typical long-term, interstellar
    trend in DM, with the superimposed low-amplitude
    variations
  • By definition, these variations perfectly
    correlate with the timing residual variations in
    (a)
  • Because a dispersive delay scales as ?2,
    the observed periodic TOA variations are most
    likely a superposition of a variable propagation
    delay and the effect of a Keplerian motion of a
    very low-mass body

11
Examples of Vr time series under construction
12
One of the promising candidates
  • Periods from time domain search 118, 355 days
  • Periods from periodogram 120, 400 days
  • Periods from simplex search 118, 340, also 450
    days

13
and the best orbital solutions
  • P340 (e0.35) appears to be best (lowest rms
    residual, ?2 1)
  • This case will probably be resolved in the next 2
    months, after gt2 years of observations

14
Summary
  • Given a time series of your observable
  • Sought a stable orbital solution to get orbital
    parameters and planet characteristics
  • Question astrophysical viability of the model
    (e.g. stellar activity, neutron star seismology,
    fake transit events by background stars)
  • Future new challenges with the advent of
    high-precision astrometry from ground and space
    and planet imaging in more distant future
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