2000
DOI: 10.1103/physrevd.62.062001
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Sensitivity curves for spaceborne gravitational wave interferometers

Abstract: To determine whether particular sources of gravitational radiation will be detectable by a specific gravitational wave detector, it is necessary to know the sensitivity limits of the instrument. These instrumental sensitivities are often depicted (after averaging over source position and polarization) by graphing the minimal values of the gravitational wave amplitude detectable by the instrument versus the frequency of the gravitational wave. This paper describes in detail how to compute such a sensitivity cur… Show more

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Cited by 212 publications
(303 citation statements)
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“…[50] and the LISA Pre-Phase A Report], computed by a combination of three factors, including: (i) the raw spectral noise density S n , (ii) the gravitational-wave transfer (response) function R and (iii) the noise transfer (response) function R n . They combine together in [51] …”
Section: Appendix C: Lisa Noise Curvementioning
confidence: 99%
“…[50] and the LISA Pre-Phase A Report], computed by a combination of three factors, including: (i) the raw spectral noise density S n , (ii) the gravitational-wave transfer (response) function R and (iii) the noise transfer (response) function R n . They combine together in [51] …”
Section: Appendix C: Lisa Noise Curvementioning
confidence: 99%
“…where S n is the total strain noise spectral density, h f is the root spectral density and R is the GW transfer function given by Larson et al (2000). For a continuous monochromatic source, such as a DWD with a circular orbit, which is observed over a time T , the root spectral density will appear in a Fourier spectrum as a single spectral line in the form )…”
Section: The Total Gw Amplitude Spectrum From Dwds and Comparison Witmentioning
confidence: 99%
“…Utmost care is needed Sensitivity of a few representative mission options whose sensitivity curves are labeled by their corresponding total position noise budget levels. Also shown is the standard single Michelson sensitivity of LISA for comparison [20]. The optimistic confusion noise level generated by both galactic and extra-galactic cosmological compact binaries (mainly WD-WD) given in [17] is adopted in drawing the solid lines, and the dash-dotted curve stands for the pure instrumental noise for the most ambitious design.…”
Section: Mission Designmentioning
confidence: 99%