- blockThe list of subdomains (names or ids) that this object will be restricted to. Leave empty to apply to all subdomains.
C++ Type:std::vector<SubdomainName>
Controllable:No
Description:The list of subdomains (names or ids) that this object will be restricted to. Leave empty to apply to all subdomains.
- variableVariable labelling the weak form this kernel is added to
C++ Type:VariableName
Unit:(no unit assumed)
Controllable:No
Description:Variable labelling the weak form this kernel is added to
- vector_coefficient1. 1. 1.Name of body force density f. A functor is any of the following: a variable, an MFEM material property, a function, a postprocessor or a numeric vector value (enclosed in curly braces).
Default:1. 1. 1.
C++ Type:MFEMVectorCoefficientName
Controllable:No
Description:Name of body force density f. A functor is any of the following: a variable, an MFEM material property, a function, a postprocessor or a numeric vector value (enclosed in curly braces).
MFEMVectorDomainLFKernel
Overview
Adds the domain integrator for integrating the linear form
where is the test variable and is a vector forcing coefficient.
This term arises from the weak form of the forcing term
Example Input File Syntax
[Kernels<<<{"href": "../../../syntax/Kernels/index.html"}>>>]
[diff]
type = MFEMLinearElasticityKernel<<<{"description": "The isotropic linear elasticity operator with weak form $(c_{ikjl} \\nabla u_j, \\nabla v_i)$, to be added to an MFEM problem, where $c_{ikjl}$ is the isotropic elasticity tensor, $c_{ikjl} = \\lambda \\delta_{ik} \\delta_{jl} + \\mu \\left( \\delta_{ij} \\delta_{kl} + \\delta_{il} \\delta_{jk} \\right)$, $\\lambda$ is the first Lame parameter, $\\lambda = \\frac{E\\nu}{(1-2\\nu)(1+\\nu)}$, $\\mu$ is the second Lame parameter, $\\mu = \\frac{E}{2(1+\\nu)}$, where $E$ is Young's modulus and $\\nu$ is Poisson's ratio.", "href": "MFEMLinearElasticityKernel.html"}>>>
variable<<<{"description": "Variable labelling the weak form this kernel is added to"}>>> = displacement
lambda<<<{"description": "Name of MFEM Lame constant lambda to multiply the div(u)*I term by. A functor is any of the following: a variable, an MFEM material property, a function, a postprocessor or a number."}>>> = lambda
mu<<<{"description": "Name of MFEM Lame constant mu to multiply the gradients term by. A functor is any of the following: a variable, an MFEM material property, a function, a postprocessor or a number."}>>> = mu
[]
[gravity]
type = MFEMVectorDomainLFKernel<<<{"description": "Adds the domain integrator to an MFEM problem for the linear form $(\\vec f, \\vec v)_\\Omega$ arising from the weak form of the forcing term $\\vec f$.", "href": "MFEMVectorDomainLFKernel.html"}>>>
variable<<<{"description": "Variable labelling the weak form this kernel is added to"}>>> = displacement
vector_coefficient<<<{"description": "Name of body force density f. A functor is any of the following: a variable, an MFEM material property, a function, a postprocessor or a numeric vector value (enclosed in curly braces)."}>>> = gravitational_force_density
[]
[](test/tests/mfem/kernels/gravity.i)Input Parameters
- control_tagsAdds user-defined labels for accessing object parameters via control logic.
C++ Type:std::vector<std::string>
Controllable:No
Description:Adds user-defined labels for accessing object parameters via control logic.
- enableTrueSet the enabled status of the MooseObject.
Default:True
C++ Type:bool
Controllable:No
Description:Set the enabled status of the MooseObject.