pub struct ElasticViscoplasticAdditiveElastic<C1, C2, Y1>{ /* private fields */ }Expand description
A hybrid elastic-viscoplastic constitutive model based on the additive decomposition.
Trait Implementations§
Source§impl<C1, C2, Y1> Clone for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>where
C1: ElasticViscoplastic<Y1> + Clone,
C2: Elastic + Clone,
Y1: Differentiable + Tensor + Clone,
impl<C1, C2, Y1> Clone for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>where
C1: ElasticViscoplastic<Y1> + Clone,
C2: Elastic + Clone,
Y1: Differentiable + Tensor + Clone,
Source§fn clone(&self) -> ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
fn clone(&self) -> ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
Returns a duplicate of the value. Read more
1.0.0 (const: unstable) · Source§fn clone_from(&mut self, source: &Self)
fn clone_from(&mut self, source: &Self)
Performs copy-assignment from
source. Read moreSource§impl<C1, C2, Y1> Debug for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>where
C1: ElasticViscoplastic<Y1> + Debug,
C2: Elastic + Debug,
Y1: Differentiable + Tensor + Debug,
impl<C1, C2, Y1> Debug for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>where
C1: ElasticViscoplastic<Y1> + Debug,
C2: Elastic + Debug,
Y1: Differentiable + Tensor + Debug,
Source§impl<C1, C2, Y1> Deref for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
impl<C1, C2, Y1> Deref for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
Source§impl<C1, C2, Y1> ElasticPlasticOrViscoplastic for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
impl<C1, C2, Y1> ElasticPlasticOrViscoplastic for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
Source§fn cauchy_stress(
&self,
deformation_gradient: &DeformationGradient,
deformation_gradient_p: &DeformationGradientPlastic,
) -> Result<CauchyStress, ConstitutiveError>
fn cauchy_stress( &self, deformation_gradient: &DeformationGradient, deformation_gradient_p: &DeformationGradientPlastic, ) -> Result<CauchyStress, ConstitutiveError>
Calculates and returns the Cauchy stress.
\boldsymbol{\sigma}(\mathbf{F},\mathbf{F}_\mathrm{p}) = \boldsymbol{\sigma}_1(\mathbf{F},\mathbf{F}_\mathrm{p}) + \boldsymbol{\sigma}_2(\mathbf{F})Source§fn cauchy_tangent_stiffness(
&self,
deformation_gradient: &DeformationGradient,
deformation_gradient_p: &DeformationGradientPlastic,
) -> Result<CauchyTangentStiffness, ConstitutiveError>
fn cauchy_tangent_stiffness( &self, deformation_gradient: &DeformationGradient, deformation_gradient_p: &DeformationGradientPlastic, ) -> Result<CauchyTangentStiffness, ConstitutiveError>
Calculates and returns the tangent stiffness associated with the Cauchy stress.
\mathcal{T}(\mathbf{F},\mathbf{F}_\mathrm{p}) = \mathcal{T}_1(\mathbf{F},\mathbf{F}_\mathrm{p}) + \mathcal{T}_2(\mathbf{F})Source§fn first_piola_kirchhoff_stress(
&self,
deformation_gradient: &DeformationGradient,
deformation_gradient_p: &DeformationGradientPlastic,
) -> Result<FirstPiolaKirchhoffStress, ConstitutiveError>
fn first_piola_kirchhoff_stress( &self, deformation_gradient: &DeformationGradient, deformation_gradient_p: &DeformationGradientPlastic, ) -> Result<FirstPiolaKirchhoffStress, ConstitutiveError>
Calculates and returns the first Piola-Kirchhoff stress.
\mathbf{P}(\mathbf{F},\mathbf{F}_\mathrm{p}) = \mathbf{P}_1(\mathbf{F},\mathbf{F}_\mathrm{p}) + \mathbf{P}_2(\mathbf{F})Source§fn first_piola_kirchhoff_tangent_stiffness(
&self,
deformation_gradient: &DeformationGradient,
deformation_gradient_p: &DeformationGradientPlastic,
) -> Result<FirstPiolaKirchhoffTangentStiffness, ConstitutiveError>
fn first_piola_kirchhoff_tangent_stiffness( &self, deformation_gradient: &DeformationGradient, deformation_gradient_p: &DeformationGradientPlastic, ) -> Result<FirstPiolaKirchhoffTangentStiffness, ConstitutiveError>
Calculates and returns the tangent stiffness associated with the first Piola-Kirchhoff stress.
\mathcal{C}(\mathbf{F},\mathbf{F}_\mathrm{p}) = \mathcal{C}_1(\mathbf{F},\mathbf{F}_\mathrm{p}) + \mathcal{C}_2(\mathbf{F})Source§fn second_piola_kirchhoff_stress(
&self,
deformation_gradient: &DeformationGradient,
deformation_gradient_p: &DeformationGradientPlastic,
) -> Result<SecondPiolaKirchhoffStress, ConstitutiveError>
fn second_piola_kirchhoff_stress( &self, deformation_gradient: &DeformationGradient, deformation_gradient_p: &DeformationGradientPlastic, ) -> Result<SecondPiolaKirchhoffStress, ConstitutiveError>
Calculates and returns the second Piola-Kirchhoff stress.
\mathbf{S}(\mathbf{F},\mathbf{F}_\mathrm{p}) = \mathbf{S}_1(\mathbf{F},\mathbf{F}_\mathrm{p}) + \mathbf{S}_2(\mathbf{F})Source§fn second_piola_kirchhoff_tangent_stiffness(
&self,
deformation_gradient: &DeformationGradient,
deformation_gradient_p: &DeformationGradientPlastic,
) -> Result<SecondPiolaKirchhoffTangentStiffness, ConstitutiveError>
fn second_piola_kirchhoff_tangent_stiffness( &self, deformation_gradient: &DeformationGradient, deformation_gradient_p: &DeformationGradientPlastic, ) -> Result<SecondPiolaKirchhoffTangentStiffness, ConstitutiveError>
Calculates and returns the tangent stiffness associated with the second Piola-Kirchhoff stress.
\mathcal{G}(\mathbf{F},\mathbf{F}_\mathrm{p}) = \mathcal{G}_1(\mathbf{F},\mathbf{F}_\mathrm{p}) + \mathcal{G}_2(\mathbf{F})Source§fn mandel_stress(
&self,
deformation_gradient: &DeformationGradient,
deformation_gradient_p: &DeformationGradientPlastic,
) -> Result<MandelStressElastic, ConstitutiveError>
fn mandel_stress( &self, deformation_gradient: &DeformationGradient, deformation_gradient_p: &DeformationGradientPlastic, ) -> Result<MandelStressElastic, ConstitutiveError>
Calculates and returns the Mandel stress. Read more
Source§impl<C1, C2, Y1> ElasticViscoplastic<Y1> for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
impl<C1, C2, Y1> ElasticViscoplastic<Y1> for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
Source§fn state_variables_evolution(
&self,
deformation_gradient: &DeformationGradient,
state_variables: &ViscoplasticStateVariables<Y1>,
) -> Result<ViscoplasticEvolution<Y1>, ConstitutiveError>
fn state_variables_evolution( &self, deformation_gradient: &DeformationGradient, state_variables: &ViscoplasticStateVariables<Y1>, ) -> Result<ViscoplasticEvolution<Y1>, ConstitutiveError>
Calculates and returns the evolution of the state variables.
Source§fn internal_dissipation(
&self,
deformation_gradient: &DeformationGradient,
state_variables: &ViscoplasticStateVariables<Y>,
) -> Result<Quantity<Dissipation>, ConstitutiveError>
fn internal_dissipation( &self, deformation_gradient: &DeformationGradient, state_variables: &ViscoplasticStateVariables<Y>, ) -> Result<Quantity<Dissipation>, ConstitutiveError>
Calculates and returns the internal dissipation. Read more
Source§impl<C1, C2, Y1> From<(C1, C2)> for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
impl<C1, C2, Y1> From<(C1, C2)> for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
Source§impl<C1, C2, Y1> HyperelasticViscoplastic<Y1> for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
impl<C1, C2, Y1> HyperelasticViscoplastic<Y1> for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
Source§fn helmholtz_free_energy_density(
&self,
deformation_gradient: &DeformationGradient,
deformation_gradient_p: &DeformationGradientPlastic,
) -> Result<Quantity<EnergyDensity>, ConstitutiveError>
fn helmholtz_free_energy_density( &self, deformation_gradient: &DeformationGradient, deformation_gradient_p: &DeformationGradientPlastic, ) -> Result<Quantity<EnergyDensity>, ConstitutiveError>
Calculates and returns the Helmholtz free energy density.
a = a_1(\mathbf{F},\mathbf{F}_\mathrm{p}) + a_2(\mathbf{F})Source§impl<C1, C2, Y1> Plastic for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
impl<C1, C2, Y1> Plastic for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
Source§fn initial_yield_stress(&self) -> Quantity<Stress>
fn initial_yield_stress(&self) -> Quantity<Stress>
Returns the initial yield stress.
Source§fn hardening_slope(&self) -> Quantity<Stress>
fn hardening_slope(&self) -> Quantity<Stress>
Returns the isotropic hardening slope.
Source§fn yield_stress(
&self,
equivalent_plastic_strain: Quantity,
) -> Result<Quantity<Stress>, ConstitutiveError>
fn yield_stress( &self, equivalent_plastic_strain: Quantity, ) -> Result<Quantity<Stress>, ConstitutiveError>
Calculates and returns the yield stress. Read more
Source§impl<C1, C2, Y1> Solid for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
impl<C1, C2, Y1> Solid for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
Source§fn bulk_modulus(&self) -> Quantity<Stress>
fn bulk_modulus(&self) -> Quantity<Stress>
Returns the bulk modulus.
Source§fn shear_modulus(&self) -> Quantity<Stress>
fn shear_modulus(&self) -> Quantity<Stress>
Returns the shear modulus.
Source§fn jacobian<I, J>(
&self,
deformation_gradient: &DeformationGradientGeneral<I, J>,
) -> Result<Scalar, ConstitutiveError>
fn jacobian<I, J>( &self, deformation_gradient: &DeformationGradientGeneral<I, J>, ) -> Result<Scalar, ConstitutiveError>
Calculates and returns the Jacobian.
Source§impl<C1, C2, Y1> Viscoplastic<Y1> for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
impl<C1, C2, Y1> Viscoplastic<Y1> for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
Source§fn initial_state(&self) -> ViscoplasticStateVariables<Y1>
fn initial_state(&self) -> ViscoplasticStateVariables<Y1>
Returns the initial state of the variables.
Source§fn plastic_evolution(
&self,
mandel_stress: MandelStressElastic,
state_variables: &ViscoplasticStateVariables<Y1>,
) -> Result<ViscoplasticEvolution<Y1>, ConstitutiveError>
fn plastic_evolution( &self, mandel_stress: MandelStressElastic, state_variables: &ViscoplasticStateVariables<Y1>, ) -> Result<ViscoplasticEvolution<Y1>, ConstitutiveError>
Calculates and returns the plastic evolution. Read more
Source§fn plastic_stretching_rate(
&self,
deviatoric_mandel_stress: MandelStressElastic,
yield_stress: Quantity<Stress>,
) -> Result<StretchingRatePlastic, ConstitutiveError>
fn plastic_stretching_rate( &self, deviatoric_mandel_stress: MandelStressElastic, yield_stress: Quantity<Stress>, ) -> Result<StretchingRatePlastic, ConstitutiveError>
Calculates and returns the rate of plastic stretching. Read more
Source§fn dissipation_potential(
&self,
plastic_stretching_rate: StretchingRatePlastic,
yield_stress: Quantity<Stress>,
) -> Result<Quantity<Dissipation>, ConstitutiveError>
fn dissipation_potential( &self, plastic_stretching_rate: StretchingRatePlastic, yield_stress: Quantity<Stress>, ) -> Result<Quantity<Dissipation>, ConstitutiveError>
Calculates and returns the dissipation potential. Read more
Source§fn dual_dissipation_potential(
&self,
deviatoric_mandel_stress: MandelStressElastic,
yield_stress: Quantity<Stress>,
) -> Result<Quantity<Dissipation>, ConstitutiveError>
fn dual_dissipation_potential( &self, deviatoric_mandel_stress: MandelStressElastic, yield_stress: Quantity<Stress>, ) -> Result<Quantity<Dissipation>, ConstitutiveError>
Calculates and returns the dual dissipation potential. Read more
Source§fn rate_sensitivity(&self) -> Scalar
fn rate_sensitivity(&self) -> Scalar
Returns the rate_sensitivity parameter.
Source§fn reference_flow_rate(&self) -> Quantity<Rate>
fn reference_flow_rate(&self) -> Quantity<Rate>
Returns the reference flow rate.
Source§fn plastic_stretching_rate_tangent(
&self,
deviatoric_mandel_stress: &MandelStressElastic,
yield_stress: Quantity<Stress>,
) -> Result<StretchingRatePlasticTangent, ConstitutiveError>
fn plastic_stretching_rate_tangent( &self, deviatoric_mandel_stress: &MandelStressElastic, yield_stress: Quantity<Stress>, ) -> Result<StretchingRatePlasticTangent, ConstitutiveError>
Calculates and returns the tangent of the plastic stretching rate with
respect to the deviatoric Mandel stress. Read more
Source§fn plastic_stretching_rate_tangent_yield(
&self,
deviatoric_mandel_stress: MandelStressElastic,
yield_stress: Quantity<Stress>,
) -> Result<StretchingRatePlasticTangentYield, ConstitutiveError>
fn plastic_stretching_rate_tangent_yield( &self, deviatoric_mandel_stress: MandelStressElastic, yield_stress: Quantity<Stress>, ) -> Result<StretchingRatePlasticTangentYield, ConstitutiveError>
Calculates and returns the tangent of the plastic stretching rate with
respect to the yield stress. Read more
Auto Trait Implementations§
impl<C1, C2, Y1> Freeze for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
impl<C1, C2, Y1> RefUnwindSafe for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
impl<C1, C2, Y1> Send for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
impl<C1, C2, Y1> Sync for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
impl<C1, C2, Y1> Unpin for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
impl<C1, C2, Y1> UnsafeUnpin for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>where
C1: UnsafeUnpin,
C2: UnsafeUnpin,
impl<C1, C2, Y1> UnwindSafe for ElasticViscoplasticAdditiveElastic<C1, C2, Y1>
Blanket Implementations§
Source§impl<T> BorrowMut<T> for Twhere
T: ?Sized,
impl<T> BorrowMut<T> for Twhere
T: ?Sized,
Source§fn borrow_mut(&mut self) -> &mut T
fn borrow_mut(&mut self) -> &mut T
Mutably borrows from an owned value. Read more
Source§impl<T> CloneToUninit for Twhere
T: Clone,
impl<T> CloneToUninit for Twhere
T: Clone,
impl<C> Constitutive for Cwhere
C: Solid,
Source§impl<C, Y> FirstOrderMinimize<Y> for C
impl<C, Y> FirstOrderMinimize<Y> for C
Source§fn minimize(
&self,
applied_load: AppliedLoad<'_>,
integrator: impl ExplicitDaeFirstOrderMinimize<Quantity<Stress>, TensorRank2<3, Current, Reference, Stress>, TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>, TensorRank2<3, Current, Reference>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference, Rate>, <Y as Differentiable>::Derivative>>>,
solver: impl FirstOrderOptimization<Quantity<Stress>, TensorRank2<3, Current, Reference, Stress>, TensorRank2<3, Current, Reference>>,
) -> Result<(TensorVector<Quantity<Time>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>), ConstitutiveError>
fn minimize( &self, applied_load: AppliedLoad<'_>, integrator: impl ExplicitDaeFirstOrderMinimize<Quantity<Stress>, TensorRank2<3, Current, Reference, Stress>, TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>, TensorRank2<3, Current, Reference>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference, Rate>, <Y as Differentiable>::Derivative>>>, solver: impl FirstOrderOptimization<Quantity<Stress>, TensorRank2<3, Current, Reference, Stress>, TensorRank2<3, Current, Reference>>, ) -> Result<(TensorVector<Quantity<Time>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>), ConstitutiveError>
Solve for the unknown components of the deformation gradients under an applied load. Read more
Source§impl<C, Y> FirstOrderRoot<Y> for C
impl<C, Y> FirstOrderRoot<Y> for C
Source§fn root(
&self,
applied_load: AppliedLoad<'_>,
integrator: impl ExplicitDaeFirstOrderRoot<TensorRank2<3, Current, Reference, Stress>, TensorRank4<3, Current, Reference, Current, Reference, Stress>, TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>, TensorRank2<3, Current, Reference>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference, Rate>, <Y as Differentiable>::Derivative>>>,
solver: impl FirstOrderRootFinding<TensorRank2<3, Current, Reference, Stress>, TensorRank4<3, Current, Reference, Current, Reference, Stress>, TensorRank2<3, Current, Reference>>,
) -> Result<(TensorVector<Quantity<Time>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>), ConstitutiveError>
fn root( &self, applied_load: AppliedLoad<'_>, integrator: impl ExplicitDaeFirstOrderRoot<TensorRank2<3, Current, Reference, Stress>, TensorRank4<3, Current, Reference, Current, Reference, Stress>, TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>, TensorRank2<3, Current, Reference>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference, Rate>, <Y as Differentiable>::Derivative>>>, solver: impl FirstOrderRootFinding<TensorRank2<3, Current, Reference, Stress>, TensorRank4<3, Current, Reference, Current, Reference, Stress>, TensorRank2<3, Current, Reference>>, ) -> Result<(TensorVector<Quantity<Time>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>), ConstitutiveError>
Solve for the unknown components of the deformation gradients under an applied load. Read more
impl<T> Is<T> for T
Source§impl<C, Y> SecondOrderMinimize<Y> for C
impl<C, Y> SecondOrderMinimize<Y> for C
Source§fn minimize(
&self,
applied_load: AppliedLoad<'_>,
integrator: impl ExplicitDaeSecondOrderMinimize<Quantity<Stress>, TensorRank2<3, Current, Reference, Stress>, TensorRank4<3, Current, Reference, Current, Reference, Stress>, TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>, TensorRank2<3, Current, Reference>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference, Rate>, <Y as Differentiable>::Derivative>>>,
solver: impl SecondOrderOptimization<Quantity<Stress>, TensorRank2<3, Current, Reference, Stress>, TensorRank4<3, Current, Reference, Current, Reference, Stress>, TensorRank2<3, Current, Reference>>,
) -> Result<(TensorVector<Quantity<Time>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>), ConstitutiveError>
fn minimize( &self, applied_load: AppliedLoad<'_>, integrator: impl ExplicitDaeSecondOrderMinimize<Quantity<Stress>, TensorRank2<3, Current, Reference, Stress>, TensorRank4<3, Current, Reference, Current, Reference, Stress>, TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>, TensorRank2<3, Current, Reference>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference, Rate>, <Y as Differentiable>::Derivative>>>, solver: impl SecondOrderOptimization<Quantity<Stress>, TensorRank2<3, Current, Reference, Stress>, TensorRank4<3, Current, Reference, Current, Reference, Stress>, TensorRank2<3, Current, Reference>>, ) -> Result<(TensorVector<Quantity<Time>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>), ConstitutiveError>
Solve for the unknown components of the deformation gradients under an applied load. Read more
Source§impl<C, Y> StateEvolution<Time, Y> for Cwhere
C: ElasticViscoplastic<Y>,
Y: Clone + Differentiable<Output = Y> + Tensor + for<'a> Add<&'a Y>,
TensorTuple<TensorRank2<3, Intermediate, Intermediate>, Y>: Differentiable<Derivative = TensorTuple<TensorRank2<3, Intermediate, Intermediate, Rate>, <Y as Differentiable>::Derivative>>,
impl<C, Y> StateEvolution<Time, Y> for Cwhere
C: ElasticViscoplastic<Y>,
Y: Clone + Differentiable<Output = Y> + Tensor + for<'a> Add<&'a Y>,
TensorTuple<TensorRank2<3, Intermediate, Intermediate>, Y>: Differentiable<Derivative = TensorTuple<TensorRank2<3, Intermediate, Intermediate, Rate>, <Y as Differentiable>::Derivative>>,
Source§type Field = Product<Unimodular<Intermediate, Reference>, Flat<Y>>
type Field = Product<Unimodular<Intermediate, Reference>, Flat<Y>>
Geometry of the composite internal state.
Source§fn initial_state(
&self,
) -> TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>
fn initial_state( &self, ) -> TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>
The initial internal state.
Source§fn state_rate(
&self,
_time: Quantity<Time>,
deformation_gradient: &TensorRank2<3, Current, Reference>,
state: &TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>,
) -> Result<<<<C as StateEvolution<Time, Y>>::Field as Integrable>::Increment as Differentiable>::Derivative, String>
fn state_rate( &self, _time: Quantity<Time>, deformation_gradient: &TensorRank2<3, Current, Reference>, state: &TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>, ) -> Result<<<<C as StateEvolution<Time, Y>>::Field as Integrable>::Increment as Differentiable>::Derivative, String>
The product of Lie-algebra rates at
(time, drive, state).Source§impl<C, Y> ZerothOrderRoot<Y> for C
impl<C, Y> ZerothOrderRoot<Y> for C
Source§fn root(
&self,
applied_load: AppliedLoad<'_>,
integrator: impl ExplicitDaeZerothOrderRoot<TensorRank2<3, Current, Reference, Stress>, TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>, TensorRank2<3, Current, Reference>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference, Rate>, <Y as Differentiable>::Derivative>>>,
solver: impl ZerothOrderRootFinding<TensorRank2<3, Current, Reference, Stress>, TensorRank2<3, Current, Reference>>,
) -> Result<(TensorVector<Quantity<Time>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>), ConstitutiveError>
fn root( &self, applied_load: AppliedLoad<'_>, integrator: impl ExplicitDaeZerothOrderRoot<TensorRank2<3, Current, Reference, Stress>, TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>, TensorRank2<3, Current, Reference>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference, Rate>, <Y as Differentiable>::Derivative>>>, solver: impl ZerothOrderRootFinding<TensorRank2<3, Current, Reference, Stress>, TensorRank2<3, Current, Reference>>, ) -> Result<(TensorVector<Quantity<Time>>, TensorVector<TensorRank2<3, Current, Reference>>, TensorVector<TensorTuple<TensorRank2<3, Intermediate, Reference>, Y>>), ConstitutiveError>
Solve for the unknown components of the deformation gradients under an applied load. Read more