Letter to the editor. Novel finite-differencing techniques for numerical relativity: application to black hole excision
Letter to the editor. Novel finite-differencing techniques for numerical relativity: application to black hole excision
We use rigorous techniques from numerical analysis of hyperbolic equations in bounded domains to construct stable finite-difference schemes for Numerical Relativity, in particular for their use in black hole excision. As an application, we present 3D simulations of a scalar field propagating in a Schwarzschild black hole background.
L245-L252
Calabrese, Gioel
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Lehner, Luis
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Neilsen, David
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Pullin, Jorge
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Reula, Oscar
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Sarbach, Olivier
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Tiglio, Manuel
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2003
Calabrese, Gioel
b6d18b27-64cd-426f-b86e-1b3a848f03ed
Lehner, Luis
1b8c9b8f-a6d4-4448-ab80-1dca2b6ad312
Neilsen, David
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Pullin, Jorge
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Reula, Oscar
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Sarbach, Olivier
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Tiglio, Manuel
70c1e9ee-b30c-4354-af43-1bd3b4b6af24
Calabrese, Gioel, Lehner, Luis, Neilsen, David, Pullin, Jorge, Reula, Oscar, Sarbach, Olivier and Tiglio, Manuel
(2003)
Letter to the editor. Novel finite-differencing techniques for numerical relativity: application to black hole excision.
Classical and Quantum Gravity, 20, .
(doi:10.1088/0264-9381/20/20/102).
Abstract
We use rigorous techniques from numerical analysis of hyperbolic equations in bounded domains to construct stable finite-difference schemes for Numerical Relativity, in particular for their use in black hole excision. As an application, we present 3D simulations of a scalar field propagating in a Schwarzschild black hole background.
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Published date: 2003
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Local EPrints ID: 40857
URI: http://eprints.soton.ac.uk/id/eprint/40857
PURE UUID: 091dc7c1-6607-48c2-8299-fa3375a04dbc
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Date deposited: 11 Jul 2006
Last modified: 15 Mar 2024 08:23
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Contributors
Author:
Gioel Calabrese
Author:
Luis Lehner
Author:
David Neilsen
Author:
Jorge Pullin
Author:
Oscar Reula
Author:
Olivier Sarbach
Author:
Manuel Tiglio
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