Pressure Correction for Laminar Combustion Simulation
The space discretized conservation equations for laminar flames are formulated as a system of differential algebraic equations (DAEs). An appropriate constraint is derived, which is used in two new pressure correction schemes. Application to flame simulations with a one-step chemistry model shows th...
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| Published in | Combustion science and technology Vol. 149; no. 1-6; pp. 201 - 223 |
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| Main Authors | , , |
| Format | Journal Article Conference Proceeding |
| Language | English |
| Published |
London
Taylor & Francis Group
01.12.1999
Taylor & Francis |
| Subjects | |
| Online Access | Get full text |
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| Abstract | The space discretized conservation equations for laminar flames are formulated as a system of differential algebraic equations (DAEs). An appropriate constraint is derived, which is used in two new pressure correction schemes. Application to flame simulations with a one-step chemistry model shows that these new pressure correction schemes yield more accurate results than the standard scheme |
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| AbstractList | The space discretized conservation equations for laminar flames are formulated as a system of differential algebraic equations (DAEs). An appropriate constraint is derived, which is used in two new pressure correction schemes. Application to flame simulations with a one-step chemistry model shows that these new pressure correction schemes yield more accurate results than the standard scheme After formulating the state-discretized conservation equations for laminar flames as a system of differential algebraic equations, an appropriate constraint is derived and used in two novel pressure-correction schemes. Application of the schemes to flame simulations with a one-step chemistry model yields more accurate results than the conventional scheme. (AIAA) |
| Author | TEN THIJE BOONKKAMP, J.H.M. VAN T HOF, B. MATTHEIJ, R.M.M. |
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| Copyright | Copyright Taylor & Francis Group, LLC 1999 2000 INIST-CNRS |
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| Issue | 1-6 |
| Keywords | Case study Laminar flame Navier Stokes equation Numerical simulation Combustion Conservation equation Flame propagation Gas burner |
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| References | PATANKAR S.V. (CIT0009) 1980 KEE R.J. (CIT0007) WElCKERT J. (CIT0012) 1997 BRAACK M. (CIT0002) 1998 CHORIN A.J. (CIT0003) 1967 WILLIAMS F.A. (CIT0013) 1985 GRESHO P.M. (CIT0004) 1998 BIJL H. (CIT0001) 1996 SOMERS L.M.T. (CIT0010) 1994 MAJDA A. (CIT0008) 1991; 35 ISSA R.I. (CIT0006); 62 TEMAM R. (CIT0011) 1966 HAIRER E. (CIT0005) 1991 |
| References_xml | – year: 1997 ident: CIT0012 publication-title: Application of the theory of differential-algebraic equations to partial differential equations offuid dynamics contributor: fullname: WElCKERT J. – issue: 6 year: 1967 ident: CIT0003 publication-title: The numerical solution of the Navier-Stokes equations for an incompressible fluid. contributor: fullname: CHORIN A.J. – volume-title: Incompressible flow and the finite element method year: 1998 ident: CIT0004 contributor: fullname: GRESHO P.M. – volume-title: Combustion Theory year: 1985 ident: CIT0013 contributor: fullname: WILLIAMS F.A. – ident: CIT0007 publication-title: The Chemkin thermodynamicdata base contributor: fullname: KEE R.J. – volume-title: An adaptive finite element method for reactive-flowproblems year: 1998 ident: CIT0002 contributor: fullname: BRAACK M. – volume-title: Solving ordinary differential equations II, Stiff and differential algebraic problems year: 1991 ident: CIT0005 doi: 10.1007/978-3-662-09947-6 contributor: fullname: HAIRER E. – volume-title: The simulation of flat flames with detailed and reduced chemical models year: 1994 ident: CIT0010 contributor: fullname: SOMERS L.M.T. – volume: 62 start-page: 40 ident: CIT0006 publication-title: Solution of the implicitly discretized fluid flow equations by operator-splitting contributor: fullname: ISSA R.I. – volume-title: Analyse mathématique sur I'approximation dessolutions des équations de Navier-Stokes year: 1966 ident: CIT0011 contributor: fullname: TEMAM R. – volume: 35 start-page: 167 year: 1991 ident: CIT0008 publication-title: Simplified equations for low Mach number combustion with strong heat release. contributor: fullname: MAJDA A. – volume-title: A method for the numerical solution ofthe almost incompressible Euler equations. year: 1996 ident: CIT0001 contributor: fullname: BIJL H. – volume-title: Numerical heat transfer and fluid flow year: 1980 ident: CIT0009 contributor: fullname: PATANKAR S.V. |
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| Snippet | The space discretized conservation equations for laminar flames are formulated as a system of differential algebraic equations (DAEs). An appropriate... After formulating the state-discretized conservation equations for laminar flames as a system of differential algebraic equations, an appropriate constraint is... |
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| SubjectTerms | Applied sciences Combustion. Flame constraint equation differential algebraic equations Energy Energy. Thermal use of fuels Exact sciences and technology laminar flames pressure correction Theoretical studies Theoretical studies. Data and constants. Metering |
| Title | Pressure Correction for Laminar Combustion Simulation |
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