1 / 9

Confusion Noise from LISA’s Capture Sources

Confusion Noise from LISA’s Capture Sources. Leor Barack (Southampton) Curt Cutler (AEI). LISA’s “Capture” sources. LISA should detect 100s-1000s Captures, mainly ~10 M  black holes, out to cosmological distances (Gair et al ., 2004). Confusion from unresolvable Captures.

aviv
Télécharger la présentation

Confusion Noise from LISA’s Capture Sources

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Confusion Noise from LISA’s Capture Sources Leor Barack (Southampton) Curt Cutler (AEI)

  2. LISA’s “Capture” sources • LISA should detect 100s-1000s Captures, mainly ~10 M black holes, out to cosmological distances (Gair et al., 2004)

  3. Confusion from unresolvable Captures Many Captures will not be individually resolvable: • Too far away • Unfavourable orbital orientation • Too many years to go before plunge when LISA observes • Sources to plunge in LISA band hundreds of years from now are already “in band” today, through weak high-harmonic radiation

  4. (for each of A=WDs, NSs, BHs ) Energy output from a single (“inclination averaged”) capture 0.05 < a < 0.07 depending on spin Spectral energy density for a single “eccentricity averaged” capture From analytic model (quadropole emission + post-Newtonian evolution) Space density of MBHs Capture rate per galaxy With flat space/no evolution model agrees to within 15% with a variety of cosmological/evolutionary models  (1 mHz  f  20 mHz) Noise spectral density from all Captures • Lump captured objects as 0.6 M WDs, 1.4 M NSs , 10 M BHs • Assume GWs from each class constitute an isotropic stochastic background:

  5. From Captures of 0.6 M WDs From Captures of 10 M BHs Confusion background from Captures(before subtraction of resolvable sources)

  6. Relative contribution to confusion energy from sources within detection distance, as function of “time to plunge”, t Relative contribution to confusion energy from detectable sources Approximate waveform model WD: ~ 97% NS: ~ 94% BH: ~ 30-100% • Estimate of irreducible confusion noise: Subtraction problem • “Chicken-and-egg” problem: To determine which sources are detectable need noise level; To determine noise level need to know which sources are detectable and hence subtractable • Ignoring this (can do for WDs, NSs), may roughly estimate subtractable portion for each WD, NS, BH, using

  7. From Captures of 0.6 M WDs From Captures of 10 M BHs Total LISA Noise, inc. Capture Confusion (after subtraction of resolvable sources)

  8. Sinst dominates Sconf dominates Detection rate, D Actual rate for BH Captures are near here Event rate density, R We seem to be lucky…

  9. References • Long paper: L. Barack and C. Cutler, PRD 2004 (gr-qc/0409010) • Summary in • L. Barack and C. Cutler, Proceedings of the 5th LISA symposium

More Related