modelBuckleyLeverettEquation

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Information

Buckley-Leverett equation

Implements the Buckley-Leverett equation

The initial condition is

and boundary conditions are

Release Notes:

    Release Notes:

    Components

    TypeNameDefaultDescription
    PDE.FiniteVolume.LDLR.L.LDLRminuslDLRminus_plus
    PDE.FiniteVolume.LDLR.L.LDLRpluslDLRplus_plus
    PDE.FiniteVolume.LDLR.u.u_minusu_minus_plus
    PDE.FiniteVolume.LDLR.u.u_plusu_plus_plus
    Modelica.Blocks.Math.Product[worldModel1.n + 1]product
    Modelica.Blocks.Math.Product[worldModel1.n + 1]product1
    Modelica.Blocks.Math.Product[worldModel1.n + 1]product2
    Modelica.Blocks.Math.Product[worldModel1.n + 1]product3
    Modelica.Blocks.Sources.RealExpression[worldModel1.n + 1]four
    Modelica.Blocks.Sources.RealExpression[worldModel1.n + 1]one
    Modelica.Blocks.Math.Add[worldModel1.n + 1]add
    Modelica.Blocks.Math.Add[worldModel1.n + 1]add1
    Modelica.Blocks.Math.Product[worldModel1.n + 1]product4
    Modelica.Blocks.Math.Product[worldModel1.n + 1]product5
    Modelica.Blocks.Math.Add[worldModel1.n + 1]add2
    Modelica.Blocks.Math.Add[worldModel1.n + 1]add3
    Modelica.Blocks.Math.Division[worldModel1.n + 1]division
    Modelica.Blocks.Math.Division[worldModel1.n + 1]division1
    PDE.FiniteVolume.Fluxes.LaxFriedrichFlux.LFlF
    Modelica.Blocks.Sources.RealExpression[worldModel1.n]IC
    Modelica.Blocks.Sources.RealExpression[worldModel1.gcl]BCL
    Modelica.Blocks.Sources.RealExpression[worldModel1.gcr]BCR
    World.worldModelworldModel1
    PDE.FiniteVolume.FVMIntegrator.FVIntegratorBuckleyLeverett