RelativeAngleSensor ​
Ideal sensor to measure the relative angle between two splines.
This component computes the difference between the angle of spline_b (denoted spline*a(denoted phi*rel. It models an ideal sensor, ensuring it does not influence the dynamics of the connected mechanical system. This is achieved by enforcing that the torque exerted onspline*a (denoted \tau_a$) is zero. The governing equations are:
This component extends from PartialRelativeSensor
Usage ​
RotationalComponents.RelativeAngleSensor()
Connectors ​
spline_a- This connector represents a rotational spline with angle and torque as the potential and flow variables, respectively. (Spline)spline_b- This connector represents a rotational spline with angle and torque as the potential and flow variables, respectively. (Spline)phi_rel- This connector represents a real signal as an output from a component (RealOutput)
Behavior ​
Source ​
"""
Ideal sensor to measure the relative angle between two splines.
This component computes the difference between the angle of `spline_b` (denoted \$\\phi_b\$)
and the angle of `spline_a` (denoted \$\\phi_a\$). This difference is provided as the output
signal `phi_rel`. It models an ideal sensor, ensuring it does not influence the
dynamics of the connected mechanical system. This is achieved by enforcing that the
torque exerted on `spline_a` (denoted \$\tau_a\$) is zero.
The governing equations are:math \phi_{rel} = \phi_b - \phi_a
math \tau_a = 0
"""
component RelativeAngleSensor
extends PartialRelativeSensor
"Relative angle between two splines as output signal"
phi_rel = RealOutput() {
"Dyad": {
"placement": {"icon": {"x1": 450, "y1": 950, "x2": 550, "y2": 1050, "rot": 90}}
}
}
relations
phi_rel = spline_b.phi - spline_a.phi
0 = spline_a.tau
metadata {
"Dyad": {
"icons": {"default": "dyad://RotationalComponents/RelSensor-Angle-Vel-Acc.svg"}
}
}
endFlattened Source
"""
Ideal sensor to measure the relative angle between two splines.
This component computes the difference between the angle of `spline_b` (denoted \$\\phi_b\$)
and the angle of `spline_a` (denoted \$\\phi_a\$). This difference is provided as the output
signal `phi_rel`. It models an ideal sensor, ensuring it does not influence the
dynamics of the connected mechanical system. This is achieved by enforcing that the
torque exerted on `spline_a` (denoted \$\tau_a\$) is zero.
The governing equations are:math \phi_{rel} = \phi_b - \phi_a
math \tau_a = 0
"""
component RelativeAngleSensor
"Left spline connector for the sensor."
spline_a = Spline() {"Dyad": {"placement": {"icon": {"x1": -50, "y1": 450, "x2": 50, "y2": 550}}}}
"Right spline connector for the sensor."
spline_b = Spline() {"Dyad": {"placement": {"icon": {"x1": 950, "y1": 450, "x2": 1050, "y2": 550}}}}
"Relative angle between two splines as output signal"
phi_rel = RealOutput() {
"Dyad": {
"placement": {"icon": {"x1": 450, "y1": 950, "x2": 550, "y2": 1050, "rot": 90}}
}
}
relations
0 = spline_a.tau + spline_b.tau
phi_rel = spline_b.phi - spline_a.phi
0 = spline_a.tau
metadata {
"Dyad": {
"icons": {"default": "dyad://RotationalComponents/RelSensor-Angle-Vel-Acc.svg"}
}
}
endTest Cases ​
No test cases defined.
Related ​
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