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Heidelberg Educational Numerics Library Version 0.27 (from 15 March 2021)
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Implicit Euler using Newton's method to solve nonlinear system. More...
#include <ode.hh>
Public Types | |
| typedef M::size_type | size_type |
| export size_type | |
| typedef M::time_type | time_type |
| export time_type | |
| typedef M::number_type | number_type |
| export number_type | |
Public Member Functions | |
| IE (const M &model_, const S &newton_) | |
| constructor stores reference to the model | |
| void | set_dt (time_type dt_) |
| set time step for subsequent steps | |
| void | set_verbosity (size_type verbosity_) |
| set verbosity level | |
| void | step () |
| do one step | |
| bool | get_error () const |
| get current state | |
| void | set_state (time_type t_, const Vector< number_type > &u_) |
| set current state | |
| const Vector< number_type > & | get_state () const |
| get current state | |
| time_type | get_time () const |
| get current time | |
| time_type | get_dt () const |
| get dt used in last step (i.e. to compute current state) | |
| size_type | get_order () const |
| return consistency order of the method | |
| void | get_info () const |
| print some information | |
Implicit Euler using Newton's method to solve nonlinear system.
The ODE solver is parametrized by a model. The model also exports all relevant types for time and states. The ODE solver encapsulates the states needed for the computation.
| M | the model type |
| S | nonlinear solver |