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• Adams methods
  ...merical integration]] of initial value problems in [[Ordinary Differential Equations]] (ODE's). [[Multi-step methods]] benefit from the fact that the computatio
  1,023 B (171 words) - 18:53, 13 August 2007
• Time discretisation
  In seeking a numerical solution for a partial differential equation, discretization has to be carried out in both space and time. Alth With regard to the semi-discretised Navier-Stokes equations (NSE), there are two distinct
  7 KB (1,005 words) - 02:25, 20 January 2008
• Algebraic turbulence models
  ...lence models are models that do not require the solution of any additional equations, and are calculated directly from the flow variables. As a consequence, zer ...led a 1/2 equation model since it incorporates the solution of an ordinary differential equation.
  1 KB (165 words) - 20:39, 1 April 2007
• Johnson-King model
  ...ferential Equation (PDE) (Normally for popular turbulence models transport equations are solved which are PDE's). This model solves for a transport equation for
  735 B (103 words) - 05:48, 17 January 2012
• Finite difference
  In mathematics, a '''finite difference''' is like a differential quotient, except that it uses finite quantities instead of infinitesimal on ...ferences'', which is similar to the differential calculus constructed from differential operators.
  7 KB (1,123 words) - 16:29, 13 May 2008
• Jeffery-Hamel flow
  problem can be reduced to the solution of an ordinary differential The Navier-Stokes equations in cylindrical coordinates then reduce to
  5 KB (777 words) - 21:03, 1 September 2006