This icon indicates a package which contains sources.
Extends from Modelica.Icons.SourcesPackage (Icon for packages containing sources).
| Name | Description |
|---|---|
ComplexConstant | Generate constant signal of type Complex |
ComplexExpression | Set output signal to a time varying Complex expression |
ComplexRampPhasor | Generate a phasor with ramped magnitude and constant angle |
ComplexRotatingPhasor | Generate a phasor with constant magnitude and constant angular velocity of type Complex |
ComplexStep | Generate step signal of type Complex |
LogFrequencySweep | Logarithmic frequency sweep |
The (time varying) Complex output signal of this block can be defined in its parameter menu via variable y. The purpose is to support the easy definition of Complex expressions in a block diagram. Note, that "time" is a built-in variable that is always accessible and represents the "model time" and that Variable y is both a variable and a connector.
| Type | Name | Description |
|---|---|---|
output ComplexOutput | y | Value of Complex output |
The Complex output y is a constant signal:
Extends from Modelica.ComplexBlocks.Interfaces.ComplexSO (Single Output continuous control block).
| Type | Name | Default | Description |
|---|---|---|---|
Complex | k | Constant output value |
| Type | Name | Description |
|---|---|---|
output ComplexOutput | y | Connector of Complex output signal |
The Complex output y is a step signal (of real and imaginary part):
Extends from Modelica.ComplexBlocks.Interfaces.ComplexSignalSource (Base class for continuous signal source).
| Type | Name | Default | Description |
|---|---|---|---|
Complex | height | Complex(1) | Height of step |
Complex | offset | Complex(0) | Offset of output signal y |
Time | startTime | 0 | Output y = offset for time < startTime |
| Type | Name | Description |
|---|---|---|
output ComplexOutput | y | Connector of Complex output signal |
The output y is a complex phasor with constant magnitude, spinning with constant angular velocity.
Extends from Modelica.ComplexBlocks.Interfaces.ComplexSO (Single Output continuous control block).
| Type | Name | Default | Description |
|---|---|---|---|
Real | magnitude | 1 | Magnitude of complex phasor |
AngularVelocity | w | 1 | Constant angular velocity of complex phasor |
Angle | phi0 | 0 | Initial angle of complex phasor at time = 0 |
| Type | Name | Description |
|---|---|---|
output ComplexOutput | y | Connector of Complex output signal |
The output y is a complex phasor with constant angle and a ramped magnitude.
In case of useLogRamp == false the magnitude ramp is linear:
In case of useLogRamp == true the magnitude ramp appears linear on a logarithmic scale:
Extends from Modelica.ComplexBlocks.Interfaces.ComplexSO (Single Output continuous control block).
| Type | Name | Default | Description |
|---|---|---|---|
Real | magnitude1 | Magnitude of complex phasor at startTime | |
Real | magnitude2 | Magnitude of complex phasor at startTime+duration | |
Boolean | useLogRamp | false | Ramp appears linear on a logarithmic scale, if true |
Angle | phi | Angle of complex phasor | |
Time | startTime | 0 | Start time of frequency sweep |
Time | duration | Duration of ramp (= 0.0 gives a Step) |
| Type | Name | Description |
|---|---|---|
output ComplexOutput | y | Connector of Complex output signal |
The output y performs a logarithmic frequency sweep.
The logarithm of frequency w performs a linear ramp from log10(wMin) to log10(wMax).
The output is the decimal power of this logarithmic ramp.
For time < startTime the output is equal to wMin.
For time > startTime+duration the output is equal to wMax.
Extends from Modelica.Blocks.Interfaces.SO (Single Output continuous control block).
| Type | Name | Default | Description |
|---|---|---|---|
Real | wMin | Start frequency | |
Real | wMax | End frequency | |
Time | startTime | 0 | Start time of frequency sweep |
Time | duration | Duration of ramp (= 0.0 gives a Step) |
| Type | Name | Description |
|---|---|---|
output RealOutput | y | Connector of Real output signal |
Generated 2018-12-12 12:09:58 EST by MapleSim.