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Interpolating compact binary waveforms using the singular value decomposition
by
Keppel, Drew
, Cannon, Kipp
, Hanna, Chad
in
Algorithms
/ Binary systems
/ Coalescing
/ Computer simulation
/ Einstein equations
/ Gravitation
/ Gravitational waves
/ Interpolation
/ Mathematical models
/ Numerical relativity
/ Parameter estimation
/ Relativity
/ Simulation
/ Singular value decomposition
/ Waveforms
2011
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Interpolating compact binary waveforms using the singular value decomposition
by
Keppel, Drew
, Cannon, Kipp
, Hanna, Chad
in
Algorithms
/ Binary systems
/ Coalescing
/ Computer simulation
/ Einstein equations
/ Gravitation
/ Gravitational waves
/ Interpolation
/ Mathematical models
/ Numerical relativity
/ Parameter estimation
/ Relativity
/ Simulation
/ Singular value decomposition
/ Waveforms
2011
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Interpolating compact binary waveforms using the singular value decomposition
by
Keppel, Drew
, Cannon, Kipp
, Hanna, Chad
in
Algorithms
/ Binary systems
/ Coalescing
/ Computer simulation
/ Einstein equations
/ Gravitation
/ Gravitational waves
/ Interpolation
/ Mathematical models
/ Numerical relativity
/ Parameter estimation
/ Relativity
/ Simulation
/ Singular value decomposition
/ Waveforms
2011
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Interpolating compact binary waveforms using the singular value decomposition
Paper
Interpolating compact binary waveforms using the singular value decomposition
2011
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Overview
Compact binary systems with total masses between tens and hundreds of solar masses will produce gravitational waves during their merger phase that are detectable by second-generation ground-based gravitational-wave detectors. In order to model the gravitational waveform of the merger epoch of compact binary coalescence, the full Einstein equations must be solved numerically for the entire mass and spin parameter space. However, this is computationally expensive. Several models have been proposed to interpolate the results of numerical relativity simulations. In this paper we propose a numerical interpolation scheme that stems from the singular value decomposition. This algorithm shows promise in allowing one to construct arbitrary waveforms within a certain parameter space given a sufficient density of numerical simulations covering the same parameter space. We also investigate how similar approaches could be used to interpolate waveforms in the context of parameter estimation.
Publisher
Cornell University Library, arXiv.org
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