Port¶

, or

An ellipse sector has the following ports (default Port is Center).

Ellipse Sector Ports¶
Number	Name	Position	Type	Coordinate System
1	Point1	$[r_x \cos(\vartheta_1), r_y \sin(\vartheta_1)]$	point	$x'=[1, 0], y'=[0, 1]$
2	Point2	$[r_x \cos(\vartheta_2), r_y \sin(\vartheta_2)]$	point	$x'=[1, 0], y'=[0, 1]$
3	Leg1	$[r_x \cos(\vartheta_1), r_y \sin(\vartheta_1)]/2$	tangential	$\left[ \begin{array}{c} x' \\ y' \end{array} \right] = \left[ \begin{array}{c} (r_x \cos(\vartheta_1), r_y \sin(\vartheta_1))^{\widehat{\phantom{\cdot}}} \\ (-r_y \sin(\vartheta_1), r_x \cos(\vartheta_1))^{\widehat{\phantom{\cdot}}} \end{array}\right]$
4	Arc	$[r_x \cos(\vartheta_m), r_y \sin(\vartheta_m)]$	tangential	$\left[ \begin{array}{c} x' \\ y' \end{array} \right] = \left[ \begin{array}{c} (-r_x \sin(\vartheta_m), r_y \cos(\vartheta_m))^{\widehat{\phantom{\cdot}}} \\ (-r_y \cos(\vartheta_m), -r_x \sin(\vartheta_m))^{\widehat{\phantom{\cdot}}} \end{array}\right]$
5	Leg2	$[r_x \cos(\vartheta_2), r_y \sin(\vartheta_2)]/2$	tangential	$\left[ \begin{array}{c} x' \\ y' \end{array} \right] = \left[ \begin{array}{c} (r_x \cos(\vartheta_2), r_y \sin(\vartheta_2))^{\widehat{\phantom{\cdot}}} \\ (-r_y \sin(\vartheta_2), r_x \cos(\vartheta_2))^{\widehat{\phantom{\cdot}}} \end{array}\right]$
6	Center	$[0, 0]$	point	$x'=[1, 0], y'=[0, 1]$

(with $\vartheta_m = (\vartheta_1+\vartheta_2)/2$ . $(\dots)^{\widehat{\phantom{\cdot}}}$ denotes a normalized vector).