AxialDeformationGradient
entryThis entry describes the axial component of the deformation gradient.
This quantity is only meaningful under on of the plane stress modelling hypotheses.
AxialGrowth
entryThis entry describes axial growth under irradiation.
AxialStrain
entryThis entry describes the axial strain.
This quantity is only meaningful under on of the plane stress modelling hypotheses.
AxialStress
entryThis entry describes the axial stress.
This quantity is only meaningful under the axisymmetrical generalized plane stress modelling hypothesis.
B10BurnUp
entryThis entry describes the burn-up of an absorant material containing \(\mbox{}^{10}B\).
Broken
entryThis entry describes a material failure indicator.
BulkModulus
entryThis entry describes the bulk modulus of an isotropic material.
BurnUp_AtPercent
entryThis entry describes the burn-up in at.%.
BurnUp_MWJperTm
entryThis entry describes the burn-up in MegaWattJour per tons of metals.
CohesiveForce
entryThis entry describes cohesive force for cohesize zone models.
ConvectiveHeatTransferCoefficient
entryThis entry describes the heat transfer coefficient by convection.
CrossSectionArea
entryThis entry describes ??.
CylindricalStress
entryThis entry describes the stress in the cylindrical frame.
Damage
entryThis entry describes the damage, generally between 0 (sound material) and 1 (broken material).
DeformationGradient
entryThis entry describes gradient of the transformation.
Displacement
entryThis entry describes the displacement.
DualStress
entryThis entry describes the dual stress of the strain measure.
ElasticStrain
entryThis entry describes The elastic strain.
Emissivity
entryThis entry describes the emissivity of the surface of a material is its effectiveness in emitting energy as thermal radiation.
EquivalentPlasticStrain
entryThis entry describes the equivalent plastic strain.
EquivalentStrain
entryThis entry describes the sum of all plastic and viscoplastic equivalent strains.
This quantity has no direct physical meaning.
EquivalentViscoplasticStrain
entryThis entry describes the equivalent viscoplastic strain.
FastNeutronFluence_01MeV
entryThis entry describes the fast neutron fluence, where the limit for fast neutron is 0.1 MeV.
FastNeutronFluence_1MeV
entryThis entry describes the fast neutron fluence, where the limit for fast neutron is 1 MeV.
FastNeutronFlux_01MeV
entryThis entry describes the fast neutron fluence.
FastNeutronFlux_1MeV
entryThis entry describes the fast neutron fluence.
FirstAxisSecondMomentArea
entryThis entry describes ??.
FirstLameCoefficient
entryThis entry describes the first Lamé’s coefficient of an isotropic material.
FissionDensity
entryThis entry describes the fission density.
GaseousSwelling
entryThis entry describes swelling du to gazeous fission products.
GrainSize
entryThis entry describes the grain size.
HeatFlux
entryThis entry describes the heat flux, generally in the current configuration..
HeatTransferCoefficient
entryThis entry describes the heat transfer coefficient is the proportionality constant between the heat flux and the temperature difference.
HillStress
entryThis entry describes the Hill equivalent stress.
HydrostaticPressure
entryThis entry describes the hydrostatic pressure, defined as the third of the trace of the stress tensor.
IrradiationDamage
entryThis entry describes the irradiation damage, measure by the mean number of displacements of each atoms.
IrradiationInducedSwelling
entryThis entry describes swelling du to irradiation damage.
IrradiationSwelling
entryThis entry describes swelling du to irradiation damage.
IrradiationTemperature
entryThis entry describes the mean temperature (in time) of the temperature during the irradiation.
This temperature is defined as follows: \[ {\displaystyle \left\langle T\right\rangle}{\displaystyle \left(t,\vec{r}\right)} = {\displaystyle \frac{\displaystyle 1}{\displaystyle t-t_{0}}}\int_{t_{0}}^{t}T{\displaystyle \left(u,\vec{r}\right)}\,\mathrm{d}\, u \] where
In practice, this integral is computed incrementally as follows: \[ {\displaystyle \left\langle T\right\rangle}{\displaystyle \left(t+dt,\vec{r}\right)} \approx {\displaystyle \frac{\displaystyle 1}{\displaystyle t+dt-t_{0}}}\left[{\displaystyle \left(t-t_{0}\right)}\,{\displaystyle \left\langle T\right\rangle}{\displaystyle \left(t,\vec{r}\right)}+{\displaystyle \frac{\displaystyle dt}{\displaystyle 2}}\left[T{\displaystyle \left(t,\vec{r}\right)}+T{\displaystyle \left(t+dt,\vec{r}\right)}\right]\right] \]
The approximation made when computing the time integral may lead to (small) numerical errors.
KelvinTemperature
entryThis entry describes the temperature.
This entry has been introduced by compatibility with implantation choices made by the Germinal fuel performance code
MassDensity
entryThis entry describes the mass density.
MeanBurnUp_AtPercent
entryThis entry describes the spatial average of the burn-up in at.%.
MeanBurnUp_MWJperTm
entryThis entry describes the spatial average of the burn-up in MegaWattJour per tons of metals.
MeanIrradiationTemperature
entryThis entry describes The mean temperature in time over a given domain \(\Omega\).
This temperature is defined as follows:\[{\displaystyle \left\langle T\right\rangle}{\displaystyle \left(t\right)} ={\displaystyle \frac{\displaystyle 1}{\displaystyle t-t_{0}}}{\displaystyle \frac{\displaystyle 1}{\displaystyle \int_{\Omega}\mathrm{d}\,V}}\int_{t_{0}}^{t}{\displaystyle \left(\int_{\Omega}T{\displaystyle \left(u,\vec{r}\right)}\,\mathrm{d}\,V\right)}\]where \(T{\displaystyle \left(t,\vec{r}\right)}\) is the value of the temperature at time \(t\) and at position \(\vec{r}\).
In practice, the computation of the spatial integral is done using standard finite element operations and the time integral is performed incrementally using a trapezoidal rule.
MeanTemperature
entryThis entry describes The mean temperature over a given domain \(\Omega\).
This temperature is defined as follows:\[{\displaystyle \left\langle T\right\rangle}{\displaystyle \left(t\right)} = {\displaystyle \frac{\displaystyle 1}{\displaystyle \int_{\Omega}\mathrm{d}\,V}}\int_{\Omega}T{\displaystyle \left(t,\vec{r}\right)}\,\mathrm{d}\, V\]where \(T{\displaystyle \left(t,\vec{r}\right)}\) is the value of the temperature at time \(t\) and at position \(\vec{r}\).
In practice, the computation of this integral is done using standard finite element operations.
NeutronFluence
entryThis entry describes the neutron fluence.
NeutronFlux
entryThis entry describes the neutron flux.
NormalStiffness
entryThis entry describes the normal elastic stiffness for a cohesive zone model.
NumberOfMoles
entryThis entry describes the amount of substance.
OpeningDisplacement
entryThis entry describes opening displacement in cohesive zone models.
OrthotropicAxisX1
entryThis entry describes the first coordinate of the vector giving the first axis of orthotropy.
This quantity is defined internally by the Licos fuel performance code
OrthotropicAxisX2
entryThis entry describes the first coordinate of the vector giving the second axis of orthotropy.
This quantity is defined internally by the Licos fuel performance code
OrthotropicAxisY1
entryThis entry describes the second coordinate of the vector giving the first axis of orthotropy.
This quantity is defined internally by the Licos fuel performance code
OrthotropicAxisY2
entryThis entry describes the second coordinate of the vector giving the second axis of orthotropy.
This quantity is defined internally by the Licos fuel performance code
OrthotropicAxisZ1
entryThis entry describes the third coordinate of the vector giving the first axis of orthotropy.
This quantity is defined internally by the Licos fuel performance code
OrthotropicAxisZ2
entryThis entry describes the third coordinate of the vector giving the second axis of orthotropy.
This quantity is defined internally by the Licos fuel performance code
PlasticStrain
entryThis entry describes The plastic strain.
PlateWidth
entryThis entry describes ??.
PoissonRatio
entryThis entry describes the Poisson ratio of an isotropic material.
PoissonRatio12
entryThis entry describes the Poisson’s coefficient between the first and second directions of orthotropy.
PoissonRatio13
entryThis entry describes the Poisson’s coefficient between the first and third directions of orthotropy.
PoissonRatio23
entryThis entry describes the Poisson’s coefficient between the second and third directions of orthotropy.
Porosity
entryThis entry describes Porosity of the material.
PorosityIncreaseDueToInelasticFlow
entryThis entry describes Part of the porosity increase du to inelastic flow.
PorosityIncreaseDueToNucleation
entryThis entry describes Part of the porosity increase du to nucleation.
PowerDensity
entryThis entry describes the power density, generally in the current configuration.
Pressure
entryThis entry describes the pressure of a gaz.
PrincipalStress1
entryThis entry describes the first principal stress.
PrincipalStress2
entryThis entry describes the third principal stress.
PrincipalStress3
entryThis entry describes the third principal stress.
SecondAxisSecondMomentArea
entryThis entry describes ??.
ShearModulus
entryThis entry describes the shear modulus of an isotropic material.
ShearModulus12
entryThis entry describes the shear moduls between the first and second directions of orthotropy.
ShearModulus13
entryThis entry describes the shear moduls between the first and third directions of orthotropy.
ShearModulus23
entryThis entry describes the shear moduls between the second and third directions of orthotropy.
SolidSwelling
entryThis entry describes swelling du to solid fission products.
SpecificHeat
entryThis entry describes the specific heat.
SphericalStress
entryThis entry describes the stress in a spherical frame.
Strain
entryThis entry describes the strain tensor.
StrainMeasure
entryThis entry describes a generic entry for a strain measure (for instance, the Henky strain or the Green-Lagrange strain).
Stress
entryThis entry describes the stress tensor.
Swelling
entryThis entry describes an imposed swelling.
TangentialStiffness
entryThis entry describes the tangential elastic stiffness for a cohesive zone model.
Temperature
entryThis entry describes the temperature.
TemperatureGradient
entryThis entry describes the temperature gradient, generally in the current configuration.
ThermalConductivity
entryThis entry describes the thermal conductivity of an isotropic material.
ThermalConductivity1
entryThis entry describes the thermal conductivity of an orthotropic material along the first axis of orthotropy.
ThermalConductivity2
entryThis entry describes the thermal conductivity of an orthotropic material along the second axis of orthotropy.
ThermalConductivity3
entryThis entry describes the thermal conductivity of an orthotropic material along the third axis of orthotropy.
ThermalExpansion
entryThis entry describes the mean thermal expansion coefficient.
This entry shall have be named MeanThermalExpansionCoefficient.
ThermalExpansion1
entryThis entry describes the mean thermal expansion coefficient along the first orthotropy direction.
This entry shall have be named MeanThermalExpansionCoefficient1.
ThermalExpansion2
entryThis entry describes the mean thermal expansion coefficient along the second orthotropy direction.
This entry shall have be named MeanThermalExpansionCoefficient2.
ThermalExpansion3
entryThis entry describes the mean thermal expansion coefficient along the third orthotropy direction.
This entry shall have be named MeanThermalExpansionCoefficient3.
TorsionConstant
entryThis entry describes ??.
TrescaStress
entryThis entry describes the Tresca equivalent stress.
UltimateTensileStrength
entryThis entry describes the maximum stress that a material can withstand while being stretched or pulled before breaking.
ViscoplasticStrain
entryThis entry describes The viscoplatic strain.
VolumetricStrain
entryThis entry describes the volumetric strain, defined as the trace of the strain tensor.
VonMisesStress
entryThis entry describes the von Mises equivalent stress.
YieldStrength
entryThis entry describes the stress corresponding to the yield point at which the material begins to deform plastically.
When this limit is difficult to identify experimentally, the offset yield point is taken as the stress at which 0.2% plastic deformation occurs
YoungModulus
entryThis entry describes the Young’s modulus of an isotropic material.
YoungModulus1
entryThis entry describes the Young’s modulus of an isotropic material along the first direction of orthotropy.
YoungModulus2
entryThis entry describes the Young’s modulus of an isotropic material along the second direction of orthotropy.
YoungModulus3
entryThis entry describes the Young’s modulus of an isotropic material along the third direction of orthotropy.