In the paper an investigation of high-order accuracy ENO schemes is presented. Such schemes allow a high-order spatial discretization by means of a piece-wise polynomial interpolation of the numerical solution; ENO reconstruction, based on adaptive stencils, avoids Gibb-like phenomena near discontinuities of the solution, and lead to a scheme well suited for the study of high-speed fluid-dynamics problems where steep gradient may occur.

ENO Schemes for Convection-Diffusion Problems

Broglia;
1997

Abstract

In the paper an investigation of high-order accuracy ENO schemes is presented. Such schemes allow a high-order spatial discretization by means of a piece-wise polynomial interpolation of the numerical solution; ENO reconstruction, based on adaptive stencils, avoids Gibb-like phenomena near discontinuities of the solution, and lead to a scheme well suited for the study of high-speed fluid-dynamics problems where steep gradient may occur.
1997
Istituto di iNgegneria del Mare - INM (ex INSEAN)
Inglese
II Italian-Latinamerican Conference on Applied and Industrial Mathematics
36
37
2
No
27-31 Januaty 1997
Rome, Italy
High order methods; ENO scheme; compressible flows
none
info:eu-repo/semantics/conferenceObject
Broglia; RiccardoFavini; Bernardo
275
04 Contributo in convegno::04.03 Poster in Atti di convegno
1
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/20.500.14243/208140
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