Meshless solution of the Burgers equation
Meshless solution of the Burgers equation
This paper presents a two-step meshless scheme using radial basis functions for the two-dimensional unsteady Burgers equation. The proposed scheme naturally incorporates an extra dissipation term which reduces the errors in the numerical approximation at high convective rates.
meshless, radial basis functions, collocation, Burgers equation
972-99289-1-6
D43.1-D43.5
Chinchapatnam, Phani P.
030a7425-a25f-4e81-905e-85759433a29a
Djidjeli, K.
94ac4002-4170-495b-a443-74fde3b92998
Nair, Prasanth B.
d4d61705-bc97-478e-9e11-bcef6683afe7
2005
Chinchapatnam, Phani P.
030a7425-a25f-4e81-905e-85759433a29a
Djidjeli, K.
94ac4002-4170-495b-a443-74fde3b92998
Nair, Prasanth B.
d4d61705-bc97-478e-9e11-bcef6683afe7
Chinchapatnam, Phani P., Djidjeli, K. and Nair, Prasanth B.
(2005)
Meshless solution of the Burgers equation.
In Proceedings of the ECCOMAS Thematic Conference on Meshless Methods.
DM-IST.
.
Record type:
Conference or Workshop Item
(Paper)
Abstract
This paper presents a two-step meshless scheme using radial basis functions for the two-dimensional unsteady Burgers equation. The proposed scheme naturally incorporates an extra dissipation term which reduces the errors in the numerical approximation at high convective rates.
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Published date: 2005
Venue - Dates:
ECCOMAS Thematic Conference on Meshless Methods, Lisbon, Portugal, 2005-07-10 - 2005-07-13
Keywords:
meshless, radial basis functions, collocation, Burgers equation
Identifiers
Local EPrints ID: 23342
URI: http://eprints.soton.ac.uk/id/eprint/23342
ISBN: 972-99289-1-6
PURE UUID: b7baa513-0633-4e6d-97c4-cf0e5a2abb9b
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Date deposited: 27 Mar 2006
Last modified: 11 Dec 2021 14:44
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Contributors
Author:
Phani P. Chinchapatnam
Author:
Prasanth B. Nair
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