Source code for pathsim.blocks.integrator

#########################################################################################
##
##                             STANDARD INTEGRATOR BLOCK 
##                              (blocks/integrator.py)
##
##                                Milan Rother 2024
##
#########################################################################################

# IMPORTS ===============================================================================

import numpy as np

from ._block import Block

from ..utils.utils import (
    dict_to_array, 
    array_to_dict
    )


# BLOCKS ================================================================================

[docs] class Integrator(Block): """Integrates the input signal using a numerical integration engine. The Integrator block is inherently MIMO capable. Parameters ---------- initial_value : float, array initial value of integrator """ def __init__(self, initial_value=0.0): super().__init__() #save initial value self.initial_value = initial_value def __len__(self): return 0
[docs] def set_solver(self, Solver, **solver_args): """set the internal numerical integrator Parameters ---------- Solver : Solver numerical integration solver class solver_args : dict parameters for solver initialization """ #change solver if already initialized if self.engine is not None: self.engine = Solver.cast(self.engine, **solver_args) return #quit early #initialize the integration engine def _f(x, u, t): return u self.engine = Solver(self.initial_value, _f, None, **solver_args)
[docs] def update(self, t): """update system equation fixed point loop Parameters ---------- t : float evaluation time Returns ------- error : float deviation to previous iteration for convergence control """ self.outputs = array_to_dict(self.engine.get()) return 0.0
[docs] def solve(self, t, dt): """advance solution of implicit update equation of the solver Parameters ---------- t : float evaluation time dt : float integration timestep Returns ------- error : float solver residual norm """ return self.engine.solve(dict_to_array(self.inputs), t, dt)
[docs] def step(self, t, dt): """compute timestep update with integration engine Parameters ---------- t : float evaluation time dt : float integration timestep Returns ------- success : bool step was successful error : float local truncation error from adaptive integrators scale : float timestep rescale from adaptive integrators """ return self.engine.step(dict_to_array(self.inputs), t, dt)