Диаграммы направленности антенн (часть 1)¶
В примере рассматривается задание и построение диаграмм направленности (ДН) различных антенных элементов с помощью системных объектов (СО) библиотеки EngeePhased
Исходные параметры антенного элемента¶
Перед построением выберем тип графика: gr() - статический, plotlyjs() - динамический.
Зададим основные параметры антенных элементов:
1. Изотропный излучатель¶
Все антенные элементы располагаются во встроенной библиотеке "EngeePhased". Для задания системного объекта изотропного антенного элемента необходимо вызвать функцию EngeePhased.IsotropicAntennaElement
, внутри которой определить необходимые параметры элемента:
Out[0]:
IsotropicAntennaElement: FrequencyRange=[5.0e7 1.0e9] BackBaffled=false
Для построения ДН необходимо вызвать функцию pattern
c входными аргументами в следующем порядке:
Аналитически, выражение для ДН данной антенны имеет вид:
$\begin{align}
f(az,el)=cos(az)^m cos(el)^n,
\end{align}$
где $f-$ функция ДН;
$az$ - азимутальный угол;
$el$ - угол места;
$m,n$ - показатели степени косинуса (вещественные числа, больше и равные нулю)
Программно косинусный элемент задается с помощью функции CosineAntennaElement
:
Out[0]:
CosineAntennaElement: FrequencyRange=[5.0e7 1.0e9] CosinePower=[1.5 1.5]
Построим ДН для нового антенного элемента
3 Кардиоидный антенный элемент¶
Антенный элемент формируется с помощью функции CardioidAntennaElement
Для задания направления минимума антенного элемента, необходимо задать ось и ее направление с помощью параметра NullAxisDirection
:
Out[0]:
CardioidAntennaElement: FrequencyRange=[5.0e7 1.0e9] NullAxisDirection=-x
В зависимости от параметра NullAxisDirection
характеристика ДН антенного элемента будет представлять выражение:
| "-x" | "-y" | "-z" |
| --------- | -------- |
| $\begin{align}f(az,el)=\frac{\sin(\frac{\pi}{2}\sin(az-90^\circ)\cos(el)+\frac{\pi}{2})}{2\sin(\frac{1}{2}(\frac{\pi}{2}\sin(az-90^\circ)cos(el)+\frac{\pi}{2}))}\end{align}$ | $\begin{align}f(az,el)=\frac{\sin(\frac{\pi}{2}\sin(az-180^\circ)\cos(el)+\frac{\pi}{2})}{2\sin(\frac{1}{2}(\frac{\pi}{2}\sin(az-180^\circ)cos(el)+\frac{\pi}{2}))}\end{align}$ | $\begin{align}f(az,el)=\frac{\sin(\frac{\pi}{2}\sin(-el)+\frac{\pi}{2})}{2\sin(\frac{1}{2}(\frac{\pi}{2}\sin(-el)+\frac{\pi}{2}))}\end{align}$
| "+x" | "+y" | "+z" |
| --------- | -------- |
| $\begin{align}f(az,el)=\frac{\sin(\frac{\pi}{2}\sin(az+90^\circ)\cos(el)+\frac{\pi}{2})}{2\sin(\frac{1}{2}(\frac{\pi}{2}\sin(az+90^\circ)cos(el)+\frac{\pi}{2}))}\end{align}$ | $\begin{align}f(az,el)=\frac{\sin(\frac{\pi}{2}\sin(az)\cos(el)+\frac{\pi}{2})}{2\sin(\frac{1}{2}(\frac{\pi}{2}\sin(az)cos(el)+\frac{\pi}{2}))}\end{align}$ | $\begin{align}f(az,el)=\frac{\sin(\frac{\pi}{2}\sin(el)+\frac{\pi}{2})}{2\sin(\frac{1}{2}(\frac{\pi}{2}\sin(el)+\frac{\pi}{2}))}\end{align}$
Построим антенный элемент
4. Пользовательский антенный элемент¶
Кроме известных антенных элементов существует возможность сформировать собственный антенный элемент с произовольной диаграммой направелнностью.
Предположим, что требуется антенный элемент с ДН, заданной функцией Гаусса. Зададим поверхность с помощью функции gauss
:
Визуализируем поверхность в декартовых координатах:
Теперь, с помощью системного объекта EngeePhased.CustomAntennaElement
сформируем пользователький антенный элемент:
В результате применения пользовательского антенного элемента получилось достигнуть более направленной ДН.
В примере продемонстрирована построение и анализ характеристик антенных элементов с помощью встроенной библиотеки EngeePhased
. С использованием данной библиотеки возможно построения готовых элементов или задавать собственный антенный элемент с произвольной диаграммой направленностью.
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