Phenomenological template family for black-hole coalescence waveforms
arXiv:0704.3764 · doi:10.1088/0264-9381/24/19/S31
Abstract
Recent progress in numerical relativity has enabled us to model the non-perturbative merger phase of the binary black-hole coalescence problem. Based on these results, we propose a phenomenological family of waveforms which can model the inspiral, merger, and ring-down stages of black hole coalescence. We also construct a template bank using this family of waveforms and discuss its implementation in the search for signatures of gravitational waves produced by black-hole coalescences in the data of ground-based interferometers. This template bank might enable us to extend the present inspiral searches to higher-mass binary black-hole systems, i.e., systems with total mass greater than about 80 solar masses, thereby increasing the reach of the current generation of ground-based detectors.
Minor changes, Submitted to Class. Quantum Grav. (Proc. GWDAW11)
References in corpus (2)
Cited by in corpus (14)
- Accurate evolutions of inspiralling neutron-star binaries: prompt and delayed collapse to black hole
- Matched-filtering and parameter estimation of ringdown waveforms
- Where post-Newtonian and numerical-relativity waveforms meet
- Faithful Effective-One-Body waveforms of equal-mass coalescing black-hole binaries
- Reducing phase error in long numerical binary black hole evolutions with sixth order finite differencing
- Comparison between numerical-relativity and post-Newtonian waveforms from spinning binaries: the orbital hang-up case
- Eccentric binary black-hole mergers: The transition from inspiral to plunge in general relativity
- Reducing eccentricity in black-hole binary evolutions with initial parameters from post-Newtonian inspiral
- Foundations of multiple black hole evolutions
- Gravitational-wave data analysis using binary black-hole waveforms
- Multipolar analysis of spinning binaries
- Introductory lectures on the Effective One Body formalism
- Numerical Relativity meets Data Analysis: Spinning Binary Black Hole Case
- Gravitational wave detection using multiscale chirplets