Home News About Us Contact Contributors Disclaimer Privacy Policy Help FAQ

Quick Search
My eDoc
Session History
Support Wiki
Direct access to
document ID:

          Institute: MPI für Gravitationsphysik     Collection: Geometric Analysis and Gravitation     Display Documents

ID: 51175.0, MPI für Gravitationsphysik / Geometric Analysis and Gravitation
Evolutions in 3D numerical relativity using fixed mesh refinement
Authors:Schnetter, Erik; Hawley, Scott H.; Hawke, Ian
Date of Publication (YYYY-MM-DD):2004-03-21
Title of Journal:Classical and Quantum Gravity
Issue / Number:6
Start Page:1465
End Page:1488
Review Status:not specified
Audience:Not Specified
Abstract / Description:We present results of 3D numerical simulations using a finite difference code featuring fixed mesh refinement (FMR), in which a subset of the computational domain is refined in space and time. We apply this code to a series of test cases including a robust stability test, a nonlinear gauge wave and an excised Schwarzschild black hole in an evolving gauge. We find that the mesh refinement results are comparable in accuracy, stability and convergence to unigrid simulations with the same effective resolution. At the same time, the use of FMR reduces the computational resources needed to obtain a given accuracy. Particular care must be taken at the interfaces between coarse and fine grids to avoid a loss of convergence at high resolutions. This FMR system, "Carpet", is a driver module in the freely available Cactus computational infrastructure, and is able to endow existing Cactus simulation modules ("thorns") with FMR with little or no extra effort.
External Publication Status:published
Document Type:Article
Communicated by:Gerhard Huisken
Affiliations:MPI für Gravitationsphysik/Geometric Analysis and Gravitation
Full Text:
You have privileges to view the following file(s):
51175.pdf  [469,00 Kb] [Comment:arXiv]  
The scope and number of records on eDoc is subject to the collection policies defined by each institute - see "info" button in the collection browse view.