This exercise will make you familiar the program sequence in DuMuX and how different levels of complexity can be realized in the main file according to the complexity of your physical problem.
This exercise will make you familiar with the program sequence in DuMu<sup>X</sup> and how different levels of complexity can be realized in the main file according to the complexity of your physical problem.
In order to do so, there are three examples of one phase flow problems. Two examples (a and b) are stationary problems and the third example (c) is an instationary problem.
In order to do so, there are three examples of one phase flow problems. Two examples (a and b) are stationary problems and the third example (c) is an instationary problem.
The stationary examples differ in the `fluidssystems` they are using, which means they differ in the fluid properties (e.g. density, thermal conductivity etc). The first problem (a) uses an incompressible fluid, i.e. the density does not change when pressure changes. This makes it possible to solve the system linearly. The second problem uses a compressible fluid, that means the density is a function of pressure and we need to use a nonlinear solver.
The stationary examples differ in the `FluidSystem` they are using, which means they differ in the fluid properties (e.g. density, thermal conductivity etc). The first problem (a) uses an incompressible fluid, i.e. the density does not change when pressure changes. This makes it possible to solve the system linearly. The second problem uses a compressible fluid, that means the density is a function of pressure and we need to use a nonlinear solver.
To summarize, the problems differ in:
To summarize, the problems differ in:
* exercise mainfile a: a one-phase incompressible, stationary problem
* exercise mainfile a: a one-phase incompressible, stationary problem
// uncomment the incompressiblelocalresidual which is a specialization of the standard immisible localresidual for one phase incompressible cases and provides an analytic jacobian.
// uncomment the incompressiblelocalresidual which is a specialization of the standard immiscible localresidual for one phase incompressible cases and provides an analytic jacobian.
