PDE-Models

Classes which define some diffusion dominated PDE models. More...

Modules
	Model Building Blocks
	Basic PDE-Models which can be used to conveniently form more complicated models by means of ModelExpressions.
	BoundaryIndicators
	see BoundaryIndicatorInterface
	ModelInterface
	Interface definition for a model for a non-linear diffusion dominated model in the context of continuous FEM.
	Model-Adapters
	ModelTests

Classes
struct	Dune::ACFem::TimeProviderTraits< TimeProvider >
	Type of time and time-step values. More...
class	Dune::ACFem::TimeView< TimeProvider >
	Generate a view on the current time-step. More...

Functions
	Dune::ACFem::TimeView< TimeProvider >::TimeView (const TimeProviderType &origin, double theta=0.0)
	Constructor, default is a view at the start of the time interval.
	Dune::ACFem::TimeView< TimeProvider >::TimeView (const TimeView &other)
	Copy constructor.
double	Dune::ACFem::TimeView< TimeProvider >::theta () const
	Return the relative point in time, withe respect to the current time step size.
double	Dune::ACFem::TimeView< TimeProvider >::time () const
	Return the absolute point in time.
double	Dune::ACFem::TimeView< TimeProvider >::deltaT () const
	Return the current time step size.
double	Dune::ACFem::TimeView< TimeProvider >::startTime () const
	Return the absolute start point of the current time interval.
double	Dune::ACFem::TimeView< TimeProvider >::endTime () const
	Return the absolute end point of the current time interval.
void	Dune::ACFem::TimeView< TimeProvider >::setTheta (const double theta)
	Redefine the current view to look at another point in the current time interval.
const TimeProviderType &	Dune::ACFem::TimeView< TimeProvider >::timeProvider () const
	Return the time-provider we are linked to.
const TimeProviderType &	Dune::ACFem::TimeView< TimeProvider >::timeProvider ()
	Return the time-provider we are linked to.

Detailed Description

Classes which define some diffusion dominated PDE models.

A model in this sense provides "germs" for the integrals which finally form the weak formulation. That is, the methods a model defines form one factor of the bilinear forms, the multiplication by test-functions and their jacobians is then handled by Fem (see EllipticOperator).