SolidSolver::SolidSolver (
string name,
std::shared_ptr<argList> args,
std::shared_ptr<Time> runTime,
std::shared_ptr<rbf::RBFCoarsening> interpolator
)
:
foamSolidSolver( name, args, runTime ),
gradU( fvc::grad( U ) ),
epsilon
(
IOobject
(
"epsilonGreen",
runTime->timeName(),
mesh,
IOobject::READ_IF_PRESENT,
IOobject::AUTO_WRITE
),
mesh,
dimensionedSymmTensor( "zero", dimless, symmTensor::zero )
),
sigma
(
IOobject
(
"sigma",
runTime->timeName(),
mesh,
IOobject::READ_IF_PRESENT,
IOobject::AUTO_WRITE
),
mesh,
dimensionedSymmTensor( "zero", dimForce / dimArea, symmTensor::zero )
),
rheology( sigma, U ),
rho( rheology.rho() ),
mu( rheology.mu() ),
lambda( rheology.lambda() ),
muf( fvc::interpolate( mu, "mu" ) ),
lambdaf( fvc::interpolate( lambda, "lambda" ) ),
n( mesh.Sf() / mesh.magSf() ),
minIter( 0 ),
maxIter( 0 ),
absoluteTolerance( 0 ),
relativeTolerance( 0 ),
interpolator( interpolator )
{}
NonLinEddyViscABL::NonLinEddyViscABL
(
const volVectorField& U,
const surfaceScalarField& phi,
transportModel& transport,
const word& turbulenceModelName,
const word& modelName
)
:
GenEddyViscModel(U, phi, transport, turbulenceModelName, modelName),
nonlinearStress_
(
IOobject
(
"nonlinearStress",
runTime_.timeName(),
mesh_
),
mesh_,
dimensionedSymmTensor
(
"nonlinearStress",
sqr(dimVelocity),
symmTensor::zero
)
)
{
// printCoeffs();
}
XPP_SE::XPP_SE
(
const word& name,
const volScalarField& alpha,
const volVectorField& U,
const surfaceScalarField& phi,
const dictionary& dict
)
:
viscoelasticLaw(name, alpha, U, phi),
tau_
(
IOobject
(
"tau" + name,
U.time().timeName(),
U.mesh(),
IOobject::MUST_READ,
IOobject::AUTO_WRITE
),
U.mesh()
),
I_
(
dimensionedSymmTensor
(
"I",
dimensionSet(0, 0, 0, 0, 0, 0, 0),
symmTensor
(
1, 0, 0,
1, 0,
1
)
)
),
etaS1_(dict.subDict("phase1").lookup("etaS")),
etaS2_(dict.subDict("phase2").lookup("etaS")),
etaP1_(dict.subDict("phase1").lookup("etaP")),
etaP2_(dict.subDict("phase2").lookup("etaP")),
alpha1_(dict.subDict("phase1").lookup("alpha")),
alpha2_(dict.subDict("phase2").lookup("alpha")),
lambdaOb1_(dict.subDict("phase1").lookup("lambdaOb")),
lambdaOb2_(dict.subDict("phase2").lookup("lambdaOb")),
lambdaOs1_(dict.subDict("phase1").lookup("lambdaOs")),
lambdaOs2_(dict.subDict("phase2").lookup("lambdaOs")),
q1_(dict.subDict("phase1").lookup("q")),
q2_(dict.subDict("phase2").lookup("q")),
pt_
(
dimensionedScalar
(
"zero",
lambdaOb1_.dimensions(),
scalar( SMALL )
)
)
{}
dimensionedSymmTensor hinv(const dimensionedSymmTensor& dt)
{
return dimensionedSymmTensor
(
"hinv("+dt.name()+')',
dimless/dt.dimensions(),
hinv(dt.value())
);
}
dimensionedSymmTensor twoSymm(const dimensionedTensor& dt)
{
return dimensionedSymmTensor
(
"twoSymm("+dt.name()+')',
dt.dimensions(),
twoSymm(dt.value())
);
}
dimensionedSymmTensor sqr(const dimensionedVector& dv)
{
return dimensionedSymmTensor
(
"sqr("+dv.name()+')',
sqr(dv.dimensions()),
sqr(dv.value())
);
}
dimensionedSymmTensor dev(const dimensionedSymmTensor& dt)
{
return dimensionedSymmTensor
(
"dev("+dt.name()+')',
dt.dimensions(),
dev(dt.value())
);
}
dimensionedSymmTensor cof(const dimensionedSymmTensor& dt)
{
return dimensionedSymmTensor
(
"cof("+dt.name()+')',
dt.dimensions(),
cof(dt.value())
);
}
dimensionedSymmTensor dimensionedSymmTensor::T() const
{
return dimensionedSymmTensor
(
name()+".T()",
dimensions(),
value().T()
);
}
tmp<volSymmTensorField>
generalizedNewtonian<BasicTurbulenceModel>::R() const
{
return volSymmTensorField::New
(
IOobject::groupName("R", this->alphaRhoPhi_.group()),
this->mesh_,
dimensionedSymmTensor(sqr(this->U_.dimensions()), Zero)
);
}
Foam::S_MDCPP::S_MDCPP
(
const word& name,
const volVectorField& U,
const surfaceScalarField& phi,
const dictionary& dict
)
:
viscoelasticLaw(name, U, phi),
tau_
(
IOobject
(
"tau" + name,
U.time().timeName(),
U.mesh(),
IOobject::MUST_READ,
IOobject::AUTO_WRITE
),
U.mesh()
),
I_
(
dimensionedSymmTensor
(
"I",
dimensionSet(0, 0, 0, 0, 0, 0, 0),
symmTensor
(
1, 0, 0,
1, 0,
1
)
)
),
rho_(dict.lookup("rho")),
etaS_(dict.lookup("etaS")),
etaP_(dict.lookup("etaP")),
zeta_(dict.lookup("zeta")),
lambdaOb_(dict.lookup("lambdaOb")),
lambdaOs_(dict.lookup("lambdaOs")),
q_(dict.lookup("q"))
{}
Foam::nonlinearEddyViscosity<BasicTurbulenceModel>::nonlinearEddyViscosity
(
const word& modelName,
const alphaField& alpha,
const rhoField& rho,
const volVectorField& U,
const surfaceScalarField& alphaRhoPhi,
const surfaceScalarField& phi,
const transportModel& transport,
const word& propertiesName
)
:
eddyViscosity<BasicTurbulenceModel>
(
modelName,
alpha,
rho,
U,
alphaRhoPhi,
phi,
transport,
propertiesName
),
nonlinearStress_
(
IOobject
(
IOobject::groupName("nonlinearStress", U.group()),
this->runTime_.timeName(),
this->mesh_
),
this->mesh_,
dimensionedSymmTensor
(
"nonlinearStress",
sqr(dimVelocity),
symmTensor::zero
)
)
{}
tmp<volSymmTensorField> laminar::R() const
{
return tmp<volSymmTensorField>
(
new volSymmTensorField
(
IOobject
(
"R",
runTime_.timeName(),
U_.db(),
IOobject::NO_READ,
IOobject::NO_WRITE
),
mesh_,
dimensionedSymmTensor
(
"R", sqr(U_.dimensions()), symmTensor::zero
)
)
);
}
Foam::tmp<Foam::volSymmTensorField>
Foam::laminarModel<BasicTurbulenceModel>::R() const
{
return tmp<volSymmTensorField>
(
new volSymmTensorField
(
IOobject
(
IOobject::groupName("R", this->U_.group()),
this->runTime_.timeName(),
this->mesh_,
IOobject::NO_READ,
IOobject::NO_WRITE,
false
),
this->mesh_,
dimensionedSymmTensor
(
"R", sqr(this->U_.dimensions()), Zero
)
)
);
}
Foam::tmp<Foam::volScalarField> Foam::XiEqModels::basicSubGrid::XiEq() const
{
const fvMesh& mesh = Su_.mesh();
const volVectorField& U = mesh.lookupObject<volVectorField>("U");
const volScalarField& Nv = mesh.lookupObject<volScalarField>("Nv");
const volSymmTensorField& nsv =
mesh.lookupObject<volSymmTensorField>("nsv");
volScalarField magU(mag(U));
volVectorField Uhat
(
U/(mag(U) + dimensionedScalar("Usmall", U.dimensions(), 1e-4))
);
const scalarField Cw = pow(mesh.V(), 2.0/3.0);
tmp<volScalarField> tN
(
new volScalarField
(
IOobject
(
"tN",
mesh.time().constant(),
mesh,
IOobject::NO_READ,
IOobject::NO_WRITE
),
mesh,
dimensionedScalar("zero", Nv.dimensions(), 0.0),
zeroGradientFvPatchVectorField::typeName
)
);
volScalarField& N = tN();
N.internalField() = Nv.internalField()*Cw;
tmp<volSymmTensorField> tns
(
new volSymmTensorField
(
IOobject
(
"tns",
U.mesh().time().timeName(),
U.mesh(),
IOobject::NO_READ,
IOobject::NO_WRITE
),
U.mesh(),
dimensionedSymmTensor
(
"zero",
nsv.dimensions(),
pTraits<symmTensor>::zero
),
zeroGradientFvPatchSymmTensorField::typeName
)
);
volSymmTensorField& ns = tns();
ns.internalField() = nsv.internalField()*Cw;
volScalarField n(max(N - (Uhat & ns & Uhat), scalar(1e-4)));
volScalarField b((Uhat & B_ & Uhat)/sqrt(n));
volScalarField up(sqrt((2.0/3.0)*turbulence_.k()));
volScalarField XiSubEq
(
scalar(1)
+ max(2.2*sqrt(b), min(0.34*magU/up*sqrt(b), scalar(1.6)))
* min(n, scalar(1))
);
return (XiSubEq*XiEqModel_->XiEq());
}
tmp<fvVectorMatrix> surfaceShearForce::correct(volVectorField& U)
{
// local reference to film model
const kinematicSingleLayer& film =
static_cast<const kinematicSingleLayer&>(owner_);
// local references to film fields
const volScalarField& mu = film.mu();
const volVectorField& Uw = film.Uw();
const volScalarField& delta = film.delta();
const volVectorField& Up = film.UPrimary();
// film surface linear coeff to apply to velocity
tmp<volScalarField> tCs;
typedef compressible::turbulenceModel turbModel;
if (film.primaryMesh().foundObject<turbModel>("turbulenceProperties"))
{
// local reference to turbulence model
const turbModel& turb =
film.primaryMesh().lookupObject<turbModel>("turbulenceProperties");
// calculate and store the stress on the primary region
const volSymmTensorField primaryReff(turb.devRhoReff());
// create stress field on film
// - note boundary condition types (mapped)
// - to map, the field name must be the same as the field on the
// primary region
volSymmTensorField Reff
(
IOobject
(
primaryReff.name(),
film.regionMesh().time().timeName(),
film.regionMesh(),
IOobject::NO_READ,
IOobject::NO_WRITE
),
film.regionMesh(),
dimensionedSymmTensor
(
"zero",
primaryReff.dimensions(),
symmTensor::zero
),
film.mappedFieldAndInternalPatchTypes<symmTensor>()
);
// map stress from primary region to film region
Reff.correctBoundaryConditions();
dimensionedScalar U0("SMALL", U.dimensions(), SMALL);
tCs = Cf_*mag(-film.nHat() & Reff)/(mag(Up - U) + U0);
}
else
{
// laminar case - employ simple coeff-based model
const volScalarField& rho = film.rho();
tCs = Cf_*rho*mag(Up - U);
}
dimensionedScalar d0("SMALL", delta.dimensions(), SMALL);
// linear coeffs to apply to velocity
const volScalarField& Cs = tCs();
volScalarField Cw("Cw", mu/(0.3333*(delta + d0)));
Cw.min(1.0e+06);
return
(
- fvm::Sp(Cs, U) + Cs*Up // surface contribution
- fvm::Sp(Cw, U) + Cw*Uw // wall contribution
);
}
Foam::relativeVelocityModel::relativeVelocityModel
(
const dictionary& dict,
const incompressibleTwoPhaseMixture& mixture
)
:
mixture_(mixture),
continuousPhaseName_(dict.lookup("continuousPhase")),
alphaC_
(
mixture.phase1Name() == continuousPhaseName_
? mixture.alpha1()
: mixture.alpha2()
),
alphaD_
(
mixture.phase1Name() == continuousPhaseName_
? mixture.alpha2()
: mixture.alpha1()
),
rhoC_
(
mixture.phase1Name() == continuousPhaseName_
? mixture.rho1()
: mixture.rho2()
),
rhoD_
(
mixture.phase1Name() == continuousPhaseName_
? mixture.rho2()
: mixture.rho1()
),
Udm_
(
IOobject
(
"Udm",
alphaC_.time().timeName(),
alphaC_.mesh()
),
alphaC_.mesh(),
dimensionedVector("Udm", dimVelocity, vector::zero),
mixture.U().boundaryField().types()
),
tau_
(
IOobject
(
"Udm",
alphaC_.time().timeName(),
alphaC_.mesh()
),
alphaC_.mesh(),
dimensionedSymmTensor
(
"Udm",
sqr(dimVelocity)*dimDensity,
symmTensor::zero
)
)
{}
Foam::XPP_DE::XPP_DE
(
const word& name,
const volVectorField& U,
const surfaceScalarField& phi,
const dictionary& dict
)
:
viscoelasticLaw(name, U, phi),
S_
(
IOobject
(
"S" + name,
U.time().timeName(),
U.mesh(),
IOobject::MUST_READ,
IOobject::AUTO_WRITE
),
U.mesh()
),
Lambda_
(
IOobject
(
"Lambda" + name,
U.time().timeName(),
U.mesh(),
IOobject::MUST_READ,
IOobject::AUTO_WRITE
),
U.mesh()
),
tau_
(
IOobject
(
"tau" + name,
U.time().timeName(),
U.mesh(),
IOobject::NO_READ,
IOobject::AUTO_WRITE
),
U.mesh(),
dimensionedSymmTensor
(
"zero",
dimensionSet(1, -1, -2, 0, 0, 0, 0),
symmTensor::zero
)
),
I_
(
dimensionedSymmTensor
(
"I",
dimensionSet(0, 0, 0, 0, 0, 0, 0),
symmTensor
(
1, 0, 0,
1, 0,
1
)
)
),
rho_(dict.lookup("rho")),
etaS_(dict.lookup("etaS")),
etaP_(dict.lookup("etaP")),
alpha_(dict.lookup("alpha")),
lambdaOb_(dict.lookup("lambdaOb")),
lambdaOs_(dict.lookup("lambdaOs")),
q_(dict.lookup("q"))
{}
Foam::Leonov::Leonov
(
const word& name,
const volScalarField& alpha,
const volVectorField& U,
const surfaceScalarField& phi,
const dictionary& dict
)
:
viscoelasticLaw(name, alpha, U, phi),
sigma_
(
IOobject
(
"sigma" + name,
U.time().timeName(),
U.mesh(),
IOobject::MUST_READ,
IOobject::AUTO_WRITE
),
U.mesh()
),
tau_
(
IOobject
(
"tau" + name,
U.time().timeName(),
U.mesh(),
IOobject::NO_READ,
IOobject::AUTO_WRITE
),
U.mesh(),
dimensionedSymmTensor
(
"zero",
dimensionSet(1, -1, -2, 0, 0, 0, 0),
symmTensor::zero
)
),
I_
(
dimensionedSymmTensor
(
"I",
dimensionSet(0, 0, 0, 0, 0, 0, 0),
symmTensor
(
1, 0, 0,
1, 0,
1
)
)
),
rho1_(dict.subDict("phase1").lookup("rho")),
rho2_(dict.subDict("phase2").lookup("rho")),
etaS1_(dict.subDict("phase1").lookup("etaS")),
etaS2_(dict.subDict("phase2").lookup("etaS")),
etaP1_(dict.subDict("phase1").lookup("etaP")),
etaP2_(dict.subDict("phase2").lookup("etaP")),
lambda1_(dict.subDict("phase1").lookup("lambda")),
lambda2_(dict.subDict("phase2").lookup("lambda"))
{}
Foam::kineticTheoryModel::kineticTheoryModel
(
const Foam::phaseModel& phasea,
const Foam::volVectorField& Ub,
const Foam::volScalarField& alpha,
const Foam::dragModel& draga
)
:
phasea_(phasea),
Ua_(phasea.U()),
Ub_(Ub),
alpha_(alpha),
phia_(phasea.phi()),
draga_(draga),
rhoa_(phasea.rho()),
da_(phasea.d()),
nua_(phasea.nu()),
kineticTheoryProperties_
(
IOobject
(
"kineticTheoryProperties",
Ua_.time().constant(),
Ua_.mesh(),
IOobject::MUST_READ,
IOobject::NO_WRITE
)
),
kineticTheory_(kineticTheoryProperties_.lookup("kineticTheory")),
equilibrium_(kineticTheoryProperties_.lookup("equilibrium")),
viscosityModel_
(
kineticTheoryModels::viscosityModel::New
(
kineticTheoryProperties_
)
),
conductivityModel_
(
conductivityModel::New
(
kineticTheoryProperties_
)
),
radialModel_
(
radialModel::New
(
kineticTheoryProperties_
)
),
granularPressureModel_
(
granularPressureModel::New
(
kineticTheoryProperties_
)
),
frictionalStressModel_
(
frictionalStressModel::New
(
kineticTheoryProperties_
)
),
e_(kineticTheoryProperties_.lookup("e")),
alphaMax_(kineticTheoryProperties_.lookup("alphaMax")),
alphaMinFriction_(kineticTheoryProperties_.lookup("alphaMinFriction")),
Fr_(kineticTheoryProperties_.lookup("Fr")),
eta_(kineticTheoryProperties_.lookup("eta")),
p_(kineticTheoryProperties_.lookup("p")),
phi_(dimensionedScalar(kineticTheoryProperties_.lookup("phi"))*M_PI/180.0),
Theta_
(
IOobject
(
"Theta",
Ua_.time().timeName(),
Ua_.mesh(),
IOobject::MUST_READ,
IOobject::AUTO_WRITE
),
Ua_.mesh()
),
mua_
(
IOobject
(
"mua",
Ua_.time().timeName(),
Ua_.mesh(),
IOobject::NO_READ,
IOobject::AUTO_WRITE
),
Ua_.mesh(),
dimensionedScalar("zero", dimensionSet(1, -1, -1, 0, 0), 0.0)
),
lambda_
(
IOobject
(
"lambda",
Ua_.time().timeName(),
Ua_.mesh(),
IOobject::NO_READ,
IOobject::NO_WRITE
),
Ua_.mesh(),
dimensionedScalar("zero", dimensionSet(1, -1, -1, 0, 0), 0.0)
),
pa_
(
IOobject
(
"pa",
Ua_.time().timeName(),
Ua_.mesh(),
IOobject::NO_READ,
IOobject::AUTO_WRITE
),
Ua_.mesh(),
dimensionedScalar("zero", dimensionSet(1, -1, -2, 0, 0), 0.0)
),
ppMagf_
(
IOobject
(
"ppMagf",
Ua_.time().timeName(),
Ua_.mesh(),
IOobject::NO_READ,
IOobject::AUTO_WRITE
),
Ua_.mesh(),
dimensionedScalar("zero", dimensionSet(1, -1, -2, 0, 0), 0.0)
),
kappa_
(
IOobject
(
"kappa",
Ua_.time().timeName(),
Ua_.mesh(),
IOobject::NO_READ,
IOobject::NO_WRITE
),
Ua_.mesh(),
dimensionedScalar("zero", dimensionSet(1, -1, -1, 0, 0), 0.0)
),
gs0_
(
IOobject
(
"gs0",
Ua_.time().timeName(),
Ua_.mesh(),
IOobject::NO_READ,
IOobject::NO_WRITE
),
Ua_.mesh(),
dimensionedScalar("zero", dimensionSet(0, 0, 0, 0, 0), 1.0)
),
gs0Prime_
(
IOobject
(
"gs0prime",
Ua_.time().timeName(),
Ua_.mesh(),
IOobject::NO_READ,
IOobject::NO_WRITE
),
Ua_.mesh(),
dimensionedScalar("zero", dimensionSet(0, 0, 0, 0, 0), 0.0)
),
//_AO_09/01/2014
// Shear stress ratio eta (here, we call it as upsilon)
upsilon_
(
IOobject
(
"upsilon",
Ua_.time().timeName(),
Ua_.mesh(),
IOobject::NO_READ,
IOobject::AUTO_WRITE
),
Ua_.mesh(),
dimensionedScalar("zero", dimensionSet(0, 0, 0, 0, 0), 0.0)
),
//_AO_09/01/2014
// Shear stress tau_ (here, we call it as upsilon)
tau_
(
IOobject
(
"tau",
Ua_.time().timeName(),
Ua_.mesh(),
IOobject::NO_READ,
IOobject::AUTO_WRITE
),
Ua_.mesh(),
dimensionedSymmTensor("zero", dimensionSet(1, -1, -2, 0, 0), symmTensor(0,0,0,0,0,0))
),
//_AO_09/01/2014
// Effective restitution coefficient (function of e and mu (friction coefficient) )
eEff_(0),
// Friction coefficient
muFric_(0),
// Dilute inertial regime 0 < alpha < alphaf (p. 2) alphaf ~ 0.49
alphaf_(0),
// Dense intertial regime
alphac_(0),
// YG 12/27/2014
alphad_(0),
// Yield stress ratio
upsilons_(0),
// Modified kinetic theory by Chialvo-Sundaresan on/off
mofidiedKineticTheoryPU_(kineticTheoryProperties_.lookup("modifiedKineticTheoryPU")),
//
//-AO, YG - Decompose particle pressure, Sundar's idea
decomposePp_(false),
//The option to use Berzi's Model in the SKT implementation
Berzi_(false),
paStar_
(
IOobject
(
"paStar",
Ua_.time().timeName(),
Ua_.mesh(),
IOobject::NO_READ,
IOobject::AUTO_WRITE
),
Ua_.mesh(),
dimensionedScalar("zero", dimensionSet(1, -1, -2, 0, 0), 0.0)
)
{
if(kineticTheoryProperties_.found("Berzi"))
{
Berzi_ = true;
}
if(kineticTheoryProperties_.found("decomposePp"))
{
decomposePp_ = true;
}
}
