Published November 1, 2008 | Version v1
Journal article

Model reduction on 2-D incompressible laminar flows: Application on the flow over a backward-facing step

  • 1. Laboratoire d'Etudes Thermiques UMR CNRS 6608, ENSMA, Teleport 2, 1 avenue Clement Ader, B.P. 40109, 86961 Futuroscope Cedex (France)

Description

The computation of fluid mechanics problems usually leans on a discretization of the Navier-Stokes equations which has to be so fine that the dimensions of the linear systems to be solved are very high. As a direct consequence, the Central Processing Unit time needed to solve complex systems my become extremely large when accuracy is demanded. When coupling numerical modeling schemes to inversion or control problems, the size of linear systems to be solved has to be drastically reduced. Within this context, the identification method consists in identifying the components of a low-order matrix system. The identification process works as an inverse problem of parameter estimation. The test case shows the ability of the proposed method to reduced with accuracy a particular fluid mechanics problem.

Availability note (English)

Available from http://dx.doi.org/10.1088/1742-6596/135/1/012090

Additional details

Publishing Information

Journal Title
Journal of Physics. Conference Series (Online)
Journal Volume
135
Journal Issue
1
Journal Page Range
[8 p.]
ISSN
1742-6596

Conference

Title
Theory and practice
Acronym
6. international conference on inverse problems in engineering
Dates
15-19 Jun 2008
Place
Paris (France)

INIS

Country of Publication
United Kingdom
Country of Input or Organization
International Atomic Energy Agency (IAEA)
INIS RN
41043981
Subject category
S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS;
Resource subtype / Literary indicator
Conference
Descriptors DEI
ACCURACY; CALCULATION METHODS; COMPUTERIZED SIMULATION; DATA PROCESSING; FLUID MECHANICS; LAMINAR FLOW; MATHEMATICAL MODELS; MATRICES; NAVIER-STOKES EQUATIONS
Descriptors DEC
DIFFERENTIAL EQUATIONS; EQUATIONS; FLUID FLOW; MECHANICS; PARTIAL DIFFERENTIAL EQUATIONS; PROCESSING; SIMULATION