####### Case Information #######
Restart                 = True
InputFile               = OUT/FlatPlate_RANS_SA2d_DIC_TEST_P3_Primal_0.pxa
SavePrefix              = OUT/FlatPlate_RANS_SA2d_ADC_TEST
BCFile                  = BCFile/FlatPlate_RANS_SA2d
FuncFile                = FuncFile/FlatPlate_RANS_SA2d
BasisType               = Lagrange
SolutionOrder           = 3
PSequencing             = False

QuadratureOrder             = -1

####### General Solver Information #######
NonlinearSolver       = Newton
nIter                 = 500
UnderRelaxFactor      = 1.0
NonlinearResidual     = 1e-12

LocalUpdateFraction   = True
UpdateFractionMin     = 1e-1
SaveUpdateFraction    = True

####### Linear Solver Information ####
Preconditioner     = ILU
PreconditionerSide = Left
ReorderingType     = MDF
GMRES_Outer        = 20
GMRES_Inner        = 100

###### Temporal parameters #######
LocalTimeStepping              = True
CFLIncreaseFactor              = 2.5
CFLStart                       = 1e10
CFLDecreaseFactor              = 10
CFLMin                         = 1e-5
ScalarSourceCFLLimit           = False
LineSearchFlag                 = Global_l2

####### Equation Set Specific #######
EquationSet                    = RANS_SA2d
TurbulenceModel                 = SA
FluxType                        = Roe
SpecificHeatRatio               = 1.4
GasConstant                     = 0.4
Viscosity                       = 1.0e-7
ConstantViscosity               = False
SutherlandRefTemp               = 2.857142857142858e+01
SutherlandConstant              = 8.903966538155421e+00
PrandtlNumber                   = 0.71

SA_ct3                          = 0.0
SA_ct4                          = 0.0
SA_chi_max_NDF                  = 1.0

InitState = 1.0 1.0 0.0 2.907142857142858e+01 5.0

####### Discretization Specific ######
ViscEtaParameter     = 6.0
SADCTermFlux         = LaxFriedrichs
RansSourceDisc       = AsymDualConsistent
SourceDiscretization = AsymDualConsistent
ViscAuxVariable      = Gradient

####### Output Parameters #######
Verbosity = Verbose

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