Интеграция Julia кода в модели Engee с использованием блока Engee Function¶
В данном примере представлен способ интеграции Julia кода в модели Engee с использованием блока Engee Function.
Перед началом работы подключим необходимые библиотеки:
Используем макрос @__DIR__
для того, чтобы узнать папку, в которой лежит интерактивный скрипт:
Out[0]:
"/user/start/examples/base_simulation/juliacodeintegration"
Предположим, что нас интересует фильтрация зашумлённых измерений углового положения $\theta$ маятника при помощи фильтра Калмана.
Определим коэффициент усиления фильтра Калмана с использованием библиотеки ControlSystems.jl
и интегрируем Julia код, реализующий фильтр, в модель Engee с использованием блока Engee Function.
Упрощённая математическая модель маятника в пространстве состояний¶
Для реализации фильтра Калмана нам потребуется модель маятника в пространстве состояний.
Простая маятниковая система без трения может быть представлена уравнением:
$$I \cdot \frac{d^2\theta}{dt^2} + mgl \cdot \sin{\theta} = \tau \qquad (I = ml^2)$$
Данное уравнение можно переписать следующим образом:
$$\frac{d^2\theta}{dt^2} + \frac{g}{l} \cdot \sin{\theta} = \frac{1}{ml^2} \cdot \tau $$
Для малых углов $\sin{\theta} \approx \theta$:
$$\frac{d^2\theta}{dt^2} + \frac{g}{l} \cdot \theta = \frac{1}{ml^2} \cdot \tau$$
Заменим крутящий момент $\tau$ на входной вектор $u$ и представим линеаризованную систему моделью в пространстве состояний:
$$\dot{x} = \begin{bmatrix} \dot{x}_1 \\ \dot{x}_2 \end{bmatrix} = Ax + Bu$$
$$y = Cx + Du$$
$$x_1 = \theta = y \qquad \dot{x}_1 = \dot{\theta} = x_2$$
$$x_2 = \dot{\theta} \qquad \dot{x}_2 = \ddot{\theta} = -\frac{g}{l} \cdot x_1 + \frac{1}{ml^2}\cdot u$$
Тогда матрицы пространства состояний будут определяться следующим образом:
$$A = \begin{bmatrix} 0 & 1 \\ -g/l & 0 \end{bmatrix}$$
$$B = \begin{bmatrix} 0 \\ 1/(ml^2) \end{bmatrix}$$
$$C = \begin{bmatrix} 1 & 0 \end{bmatrix}$$
$$D = 0$$
Фильтрация сигнала в Engee с использованием блока Engee Function¶
Проанализируем модель juliaCodeIntegration.engee
.
Маятник представлен передаточной функцией:
$$W = \frac{4}{s^2 + 19.62}$$
Блоками Band-Limited White Noise ProcessNoise
и MeasurementNoise
представлены внешнее воздействие и шум измерений.
Подсистема Kalman Filter
:
Настройки блока KF
(Engee Function):
Количество входных и выходных портов определяется свойствами Number of input ports и Number of output ports.
Размерность входных и выходных сигналов определяется свойством Size:
- на вход блока подаётся два скалярных сигнала и вектор
[2x1]
;
- на выходе формируется один вектор
[2x1]
.
Параметрам parameter1
, parameter2
, parameter3
, parameter4
, parameter5
сопоставляются переменные A
, B
, C
, D
и K
из рабочей области Engee. Их значения будут определены в разделе "Запуск симуляции".
Содержимое вкладки ExeCode блока KF
:
include("/user/start/examples/base_simulation/juliacodeintegration/filter.jl")
struct KalmanFilter <: AbstractCausalComponent
A::Matrix{Real}
B::Vector{Real}
C::Matrix{Real}
D::Real
K::Matrix{Real}
function KalmanFilter()
new(parameter1, parameter2, parameter3, parameter4, parameter5)
end
end
function (kf::KalmanFilter)(t::Real, u, y, x)
xhat = xhat_predict(u, x, kf.A, kf.B) + xhat_update(u, y, x, kf.C, kf.D, kf.K)
return xhat
end
update!(kf::KalmanFilter, t::Real, u, y, x) = kf
Структура KalmanFilter
наследуется от AbstractCausalComponent
, определяет свойства блока KF
- A
, B
, C
, D
, K
и их типы данных.
Функция function KalmanFilter()
является внутренним конструктором, инициализирующим свойства структуры A
, B
, C
, D
, K
параметрами parameter1
, parameter2
, parameter3
, parameter4
и parameter5
.
Строка include("/user/start/examples/base_simulation/juliacodeintegration/filter.jl")
необходима для подключения внешнего файла исходного кода filter.jl
.
В файле filter.jl
определяются функции xhat_predict
и xhat_update
, предназначенные для формирования выходного сигнала xhat
блока KF
:
function xhat_predict(u, x, A, B)
return (B * u) + (A * x)
end
function xhat_update(u, y, x, C, D, K)
return (K * (y .- ((C * x) .+ (D * u))))
end
Метод update!
необходим для обновления внутренних состояний блока. В данном примере внутренние состояния отсутствуют, поэтому он не оказывает никакого влияния на результат.
Инициализируем переменные, необходимые для симуляции модели juliaCodeIntegration.engee
.
Сформируем модель маятника в пространстве состояний с использованием функции ss
из библиотеки ControlSystems.jl
:
Out[0]:
StateSpace{Continuous, Float64}
A =
0.0 1.0
-19.62 0.0
B =
0.0
4.0
C =
1.0 0.0
D =
0.0
Continuous-time state-space model
Out[0]:
2×1 Matrix{Float64}:
3.2413602377158526
0.2532080953226874
Out[0]:
Dict{String, DataFrames.DataFrame} with 2 entries:
"filtered" => 40001×2 DataFrame…
"noisy" => 40001×2 DataFrame…
Результаты моделирования¶
Импортируем результаты моделирования:
Фильтрация сигнала в Simulink с использованием встроенного блока Kalman Filter¶
Проанализируем модель simulinkKalmanFilter.slx
:
Настройки блока Kalman Filter:
Во входной порт data
модели simulinkKalmanFilter.slx
передаются значения зашумлённого сигнала noisy
из модели juliaCodeIntegration.engee
, благодаря чему отфильтрованные сигналы, полученные в двух средах моделирования, можно сравнивать.
Извлечём переменные time
и data
, необходимые для запуска симуляции в Simulink, из файла juliaCodeIntegration_noisy.csv
, полученного после завершения симуляции в Engee:
Результаты моделирования¶
Импортируем результаты моделирования:
Сравнение с результатом, полученным в Engee¶
Определим среднюю абсолютную погрешность вычислений:
Определим среднюю относительную погрешность вычислений:
Построим график абсолютной погрешности вычислений:
Исходя из полученных результатов можно сделать вывод, что реализация фильтра Калмана с использованием
блока Engee Function не уступает по точности встроенному в Simulink блоку Kalman Filter.
Данный пример демонстрирует способ интеграции Julia кода в модели Engee и особенности использования блока Engee Function - работу с многомерными сигналами, передачу параметров, подключение файлов внешнего исходного кода.
Блоки, использованные в примере¶
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