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Sarah Burke Spolaor Jet Propulsion Laboratory, California Institute of Technology Gravitational Wave Detection with Pulsar Timing Arrays: Status and Prospects.

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Presentation on theme: "Sarah Burke Spolaor Jet Propulsion Laboratory, California Institute of Technology Gravitational Wave Detection with Pulsar Timing Arrays: Status and Prospects."— Presentation transcript:

1 Sarah Burke Spolaor Jet Propulsion Laboratory, California Institute of Technology Gravitational Wave Detection with Pulsar Timing Arrays: Status and Prospects © 2013 California Institute of Technology, Government Sponsorship Acknowledged

2 Millisecond pulsars Spinning up to ~700 times per second

3 “Timing Residuals” Model pulsar  Observe  Correct? Model – Actual Arrival Phase (ms) Time (relative MJD) residual measurement error Figure of Merit: RMS scatter of residuals. BEST: <50ns WORST: few  s Fit for known effects

4 Example pulsar model PSR J0437-4715 Also referenced: JPL Planetary ephemeris TAI international atomic time standard

5 Pulsar Earth Jenet et al. (2004)

6 Pulsar Timing Array Monopolar signature? Atomic time standards (Hobbs et al. 2012) Telescope issues Dipolar signature? Planetary ephemeris errors (Champion et al. 2010) Quadrupolar signature? Gravitational waves

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8 GW Spectrum Adapted from Yardley et al. (2009) log [ dimensionless GW strain ] Stochastic SMBH Binary Background

9 UNTIL RECENTLY: “Working on our sensitivity” CURRENTLY & UPCOMING: Meaningful upper limits + Detection

10 GW Background Normalized Distribution Strain Amplitude at f = (1 year) -1 ALL MODELS Fiducial models Low-mass BCG High-mass BCG Adapted from Sesana et al (2013)

11 GW Background Van Haasteren et al. 2013 Shannon et al. (accepted to Science) Normalized Distribution Strain Amplitude at f = (1 year) -1 ALL MODELS Fiducial models Low-mass BCG High-mass BCG Rules out standard Millennium Simulation binary presecription to 50% confidence

12 Sensitivity scaling law S/N Number of pulsars Average residual RMS Number of observations Length of experiment Scaling law from Siemens et al. (2013)  = 13/3 for SMBH binary background

13 Recent Sensitivity Improvements: Gaussian & Non-stationary Noise

14 Recent Sensitivity Improvements: Detection Algorithms Coherently seek correlations using all pulsars More sensitive statistical analysis Resolved sources: Corbin+Cornish10; Finn+Lommen+10; Lee+11; Ellis+12; Boyle+Pen12; Mingarelli+12; Ellis13 … Sky localization (~2000 deg 2 ; Ellis 2013) Parameter estimation (M, e, D, P …) Measuring Spin-orbit Precession

15 Recent Sensitivity Improvements: Detection Algorithms Incoherent spectral analysis (Yardley+09) Bayesian inference (Ellis et al. in prep) Thanks to J. Ellis for figure Yardley et al. (2009) data set: two algorithms

16 Recent Sensitivity Improvements: Detection Algorithms Coherently seek correlations using all pulsars More sensitive statistical analysis GW Backgrounds: van Haasteren+11; Demorest+12; Shannon et al (accepted) IPTA data challenge (12 distinct submissions, paper in prep)

17 Recent Sensitivity Improvements: International Pulsar Timing Array Nanohertz Observatory for Gravitational Waves (NANOGrav; North America) European Pulsar Timing Array (Europe) Parkes Pulsar Timing Array (Australia)

18 Recent Sensitivity Improvements: International Pulsar Timing Array DOUBLE number of pulsars [~40 total] LONGER data sets [up to 30 years] LOWEST RMS RESIDUALS pulsars [many under 500ns] LARGE NUMBER OF DATA POINTS S/N Number of pulsars Average residual RMS Number of observations Length of experiment Scaling law from Siemens et al. (2013)  = 13/3 for SMBH binary background

19 100 Pulsars 10 yr per pulsar Coherent Optimistic timing precision The Future: Resolved SMBH Binaries z = 0.001 z = 0.01 z = 0.1 Optimistic Future timing array with Square Kilometre Array Burke-Spolaor (2013; CQG Special issue on Pulsar Timing Arrays) Confusion limit? (Boyle & Pen 2012) 2e9M sun at International Timing Array 2014 + Ellis+12 Bayesian algorithm Yardley et al. (2010)

20 The Future: GW Background Shannon et al. (submitted) Square Kilometre Array 100 pulsars, RMS < 100ns, for 10 years Normalized Distribution Strain Amplitude at f = (1 year) -1 ALL MODELS Fiducial models Low-mass BCG High-mass BCG IPTA est.

21 The Future: GW Background With three new pulsar discoveries per year Continuing without improvement Only NANOGrav considered here (Siemens et al. 2013)

22 Summary Galactic-scale gravitational wave observatory Supermassive black hole binaries anticipated first detection: Individual/Stochastic Background Gravitational waves in ~9 years WITHOUT improvements. IPTA formation Enhanced algorithms and more pulsars Improved instrumentation + understanding of “detector” (pulsar) Timing Array science not covered: Multi-messenger targets Strongest observational limits on cosmic string tension Testing alternate theories of gravity Detecting trans-Neptunian objects Spacecraft naviation with timing arrays

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24 Grab-bag: Alternative gravity theories Lee+08

25 Where to look? Burke-Spolaor (2013; CQG Special issue) References: Comerford+09, Liu+10, Shen+11, Komossa+03, Fabbiano+11, Graham04, Milosavljevic+Phinney05, Sesana+11, Tanaka+12, Eracleous+11, Burke-Spolaor11, Gower82, Volonteri+08, and more Red: not yet confirmed

26 Grab-bag: Astrophysics with GW limits 3C66B (Sudou+03, Jenet+04) 1.06 year orbit (P gw = ½ year) Total mass > 10 10 M sun Simulated 3C66B signal… Actually saw…

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