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Search for Gravitational Waves from Inspiraling Compact Binaries using TAMA300 data

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Title: Search for Gravitational Waves from Inspiraling Compact Binaries using TAMA300 data Author: Hideyuki Tagoshi Last modified by: – PowerPoint PPT presentation

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Title: Search for Gravitational Waves from Inspiraling Compact Binaries using TAMA300 data


1
TAMA binary inspiral event search
Hideyuki Tagoshi (Osaka Univ., Japan)
3rd TAMA symposium, ICRR, 2/6/2003
2
Coalescing compact binaries
Neutron stars Black holes
Inspiral phase of coalescing compact binaries are
main target because Expected event rate of NS-NS
merger a few within 200Mpc /year Well known
waveform, etc. Possibility of MACHO black
holes
3
TAMA Binary inspiral search
  • Neutron star binary search
  • TAMA-LISM coincident event search for mass range
    (onestep search)
  • Lower mass
  • Higher mass

4
Matched filter
  • Detector outputs
  • known gravitational waveform
    (template)
  • noise.
  • Outputs of matched filter
  • noise spectrum density
  • signal to noise ratio
  • Matched filtering is the process to find optimal
  • parameters which realize

Post-Newtonian approximation
5
Matched filtering analysis
52 sec
t
Read data

FFT of data Apply transfer function Conversion
to stain equivalent data

Evaluate noise spectrum near the data
6
TAMA events and Galactic event
TAMA events
7
Search Result TAMA DT6
8
Log10Number of events
9
Upper limit to the Galactic event rate
  • N Upper limit to the average number of events
  • over certain threshold
  • T Length of data hours
  • Detection efficiency

10
Galactic event simulation
We perform Galactic event simulation to estimate
detection efficiency Assume binary neutron stars
distribution in our Galaxy
Mass distribute uniformly between
  • Give a time during DT6
  • Determine mass, position, inclination angle,
    phase by random numbers
  • Give a test signal into real data
  • Search
  • Make event lists and estimate detection efficiency

11
Galactic event detection efficiency
12
Upper limit to the event rate Poisson statistics
  • Threshold ( )
  • Expected number of fake events over
    thresholdNbg0.1
  • Observed number of events over threshold Nobs0
  • Assuming Poisson distribution for the number of
    real/fake events
  • over the threshold,
  • we obtain upper limit to the expected number of
    real events from

N2.3 (C.L.90)
13
Upper limit to the Galactic event rate
  • threshold16 (S/N11)
  • (fake event rate0.8/year)
  • Efficiency
  • We also obtain upper limit to the average number
    of events over threshold by standard Poisson
    statistics analysis
  • N2.3 (C.L.90)
  • Observation time T1039 hours

c.f. Caltech 40m 0.5/hour (C.L.90)
Allen et al. Phys. Rev. Lett. 83, 1498 (1999).
14
DT7 analysis
TAMA DT7 2002.8.31 2002.9.2 Best Sensitivity

15
DT7 event lists
23.7 hours data
These results will be used for TAMA-LIGO
coincidence analysis.
16
(No Transcript)
17
chi square
Divide frequency region into bins. Test whether
the contribution to from each bins agree
with that expected from chirp signal
18
Variation of Noise power (1 minute average)
TAMA DT6 all 8/19/20/2001
1.09minutes
19
Variation of Noise power (1 minute average)
LISM DT6 9/3 9/17/2001
1.09minutes
20
TAMA data analysis activity
  • Binary inspiral search one step search
    (Tagoshi, Tatsumi,Takahashi)

  • TAMA-LISM coincidence

  • (Takahashi,Tagoshi,Tatsumi)

  • two step search (Tagoshi, Tanaka)
  • Binary inspiral search using Wavelet (Kanda)
  • Continuous wave from known pulsar (Soida, Ando)
  • Burst wave search (Ando)
  • Noise veto analysis (Kanda)
  • Calibration (Tatsumi, Telada,)
  • Interferometer online diagnostic (Ando,)
  • BH ringdown search, Stochastic background search,
    etc. will be done.
  • Two new post-docs (Tsunesasa(NAOJ),Nakano(Osaka))
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