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Component: Simulated Control Load (DSP Operators): Difference between revisions

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==Component Source Code==
==Component Source Code==
Please click here to download the component source project: [https://www.flowcode.co.uk/wiki/componentsource/FC_Comp_Source_DSP_SimLoad.fcfx FC_Comp_Source_DSP_SimLoad.fcfx]


Please click here to view the component source code (Beta): [https://www.flowcode.co.uk/FlowchartView/?wfile=componentsource/FC_Comp_Source_DSP_SimLoad.fcfx FC_Comp_Source_DSP_SimLoad.fcfx]
Please click here to view the component source code (Beta): [https://www.flowcode.co.uk/FlowchartView/?wfile=componentsource/FC_Comp_Source_DSP_SimLoad.fcfx FC_Comp_Source_DSP_SimLoad.fcfx]


==Detailed description==
==Detailed description==




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==Examples==
==Examples==




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==Macro reference==


{| class="wikitable" style="width:60%; background-color:#FFFFFF;"
|-
| width="10%" align="center" style="background-color:#D8C9D8;" align="center" | [[File:Fc9-comp-macro.png]]
| width="90%" style="background-color:#D8C9D8; color:#4B008D;" | '''SimulateLoadArray'''
|-
| colspan="2" | Passes an entire buffer into the delay buffer and spits out a delayed version of the buffer at the other end 
|-
|-
| width="10%" align="center" style="border-top: 2px solid #000;" | [[File:Fc9-void-icon.png]] - VOID
| width="90%" style="border-top: 2px solid #000;" | ''Return''
|}




{| class="wikitable" style="width:60%; background-color:#FFFFFF;"
|-
| width="10%" align="center" style="background-color:#D8C9D8;" align="center" | [[File:Fc9-comp-macro.png]]
| width="90%" style="background-color:#D8C9D8; color:#4B008D;" | '''SimulateLoad'''
|-
| colspan="2" | Simulates a load change with a new control value being applied and a new feedback signal gathered from the output. 
|-
|-
| width="10%" align="center" style="border-top: 2px solid #000;" | [[File:Fc9-void-icon.png]] - VOID
| width="90%" style="border-top: 2px solid #000;" | ''Return''
|}








==Property reference==


{| class="wikitable" style="width:60%; background-color:#FFFFFF;"
|-
| width="10%" align="center" style="background-color:#D8C9D8;" | [[File:Fc9-prop-icon.png]]
| width="90%" style="background-color:#D8C9D8; color:#4B008D;" | '''Properties'''
|-
|-
| width="10%" align="center" | [[File:Fc9-type-16-icon.png]]
| width="90%" | Connect To
|-
| colspan="2" | DSP component with output buffer to collect our data from. 
|-
| width="10%" align="center" | [[File:Fc9-type-21-icon.png]]
| width="90%" | Buffer Size
|-
| colspan="2" | Number of individual elements the buffer can store, default 1. 
|-
| width="10%" align="center" | [[File:Fc9-type-16-icon.png]]
| width="90%" | Buffer Type
|-
| colspan="2" | Sets the buffer data type. 
|-
| width="10%" align="center" | [[File:Fc9-type-16-icon.png]]
| width="90%" | Direction
|-
| colspan="2" | Sets the data direction flow of the component 
|-
| width="10%" align="center" style="background-color:#EAE1EA;" | [[File:Fc9-conn-icon.png]]
| width="90%" style="background-color:#EAE1EA; color:#4B008D;" | Load
|-
|-
| width="10%" align="center" | [[File:Fc9-type-16-icon.png]]
| width="90%" | Model Type
|-
| colspan="2" |  
|-
| width="10%" align="center" | [[File:Fc9-type-16-icon.png]]
| width="90%" | Model Order
|-
| colspan="2" | The order of a differential equation is the highest degree of derivative present in that equation.  A system whose input-output equation is a second order differential equation is called Second Order System. 
|-
| width="10%" align="center" | [[File:Fc9-type-8-icon.png]]
| width="90%" | 1st Order
|-
| colspan="2" | Determines to the response of the syecific order within the system.  Output = (OldOutput * (1 - Order)) + (NewInput * Order) 
|-
| width="10%" align="center" | [[File:Fc9-type-8-icon.png]]
| width="90%" | 2nd Order
|-
| colspan="2" | Determines to the response of the syecific order within the system.  Output = (OldOutput * (1 - Order)) + (NewInput * Order) 
|-
| width="10%" align="center" | [[File:Fc9-type-8-icon.png]]
| width="90%" | Initial Output
|-
| colspan="2" |  
|}==Macro reference==


{| class="wikitable" style="width:60%; background-color:#FFFFFF;"
 
 
 
 
 
==Macro reference==
 
===SimulateLoad===
{| class="mtx-class-macrotable wikitable"
|-
|-
| width="10%" align="center" style="background-color:#D8C9D8;" align="center" | [[File:Fc9-comp-macro.png]]
| width="10%" align="center" class="mtx-class-macrohead" | [[File:Fc9-comp-macro.png]]
| width="90%" style="background-color:#D8C9D8; color:#4B008D;" | '''SimulateLoadArray'''
| width="90%" class="mtx-class-macrohead" | '''SimulateLoad'''
|-
|-
| colspan="2" | Passes an entire buffer into the delay buffer and spits out a delayed version of the buffer at the other end 
| colspan="2" | Simulates a load change with a new control value being applied and a new feedback signal gathered from the output. 
|-
|-
|-
|-
Line 162: Line 105:




{| class="wikitable" style="width:60%; background-color:#FFFFFF;"
===SimulateLoadArray===
{| class="mtx-class-macrotable wikitable"
|-
|-
| width="10%" align="center" style="background-color:#D8C9D8;" align="center" | [[File:Fc9-comp-macro.png]]
| width="10%" align="center" class="mtx-class-macrohead" | [[File:Fc9-comp-macro.png]]
| width="90%" style="background-color:#D8C9D8; color:#4B008D;" | '''SimulateLoad'''
| width="90%" class="mtx-class-macrohead" | '''SimulateLoadArray'''
|-
|-
| colspan="2" | Simulates a load change with a new control value being applied and a new feedback signal gathered from the output. 
| colspan="2" | Passes an entire buffer into the delay buffer and spits out a delayed version of the buffer at the other end 
|-
|-
|-
|-
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| width="90%" style="border-top: 2px solid #000;" | ''Return''
| width="90%" style="border-top: 2px solid #000;" | ''Return''
|}
|}




==Property reference==
==Property reference==


{| class="wikitable" style="width:60%; background-color:#FFFFFF;"
{| class="mtx-class-macrotable wikitable"
|-
|-
| width="10%" align="center" style="background-color:#D8C9D8;" | [[File:Fc9-prop-icon.png]]
| width="10%" align="center" class="mtx-class-macrohead" | [[File:Fc9-prop-icon.png]]
| width="90%" style="background-color:#D8C9D8; color:#4B008D;" | '''Properties'''  
| width="90%" class="mtx-class-macrohead" | '''Properties'''  
|-
|-
|-
|-
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| colspan="2" | Sets the data direction flow of the component 
| colspan="2" | Sets the data direction flow of the component 
|-
|-
| width="10%" align="center" style="background-color:#EAE1EA;" | [[File:Fc9-conn-icon.png]]
| width="10%" align="center" class="mtx-class-propfolder" | [[File:Fc9-conn-icon.png]]
| width="90%" style="background-color:#EAE1EA; color:#4B008D;" | Load
| width="90%" class="mtx-class-propfolder" | Load
|-
|-
|-
|-

Latest revision as of 14:37, 13 July 2026

Author Matrix Ltd
Version 1.2
Category DSP Operators


Simulated Control Load component

Allows a simulated load to be connected to the DSP network allowing you to model external factors such as Motor Speed, Motor Position, Temperature, Humidity, Pressure, Flow etc. Useful when used with a feedback based control system.

Component Source Code

Please click here to download the component source project: FC_Comp_Source_DSP_SimLoad.fcfx

Please click here to view the component source code (Beta): FC_Comp_Source_DSP_SimLoad.fcfx

Detailed description

No detailed description exists yet for this component

Examples

No additional examples









Macro reference

SimulateLoad

SimulateLoad
Simulates a load change with a new control value being applied and a new feedback signal gathered from the output. 
- VOID Return


SimulateLoadArray

SimulateLoadArray
Passes an entire buffer into the delay buffer and spits out a delayed version of the buffer at the other end 
- VOID Return


Property reference

Properties
Connect To
DSP component with output buffer to collect our data from. 
Buffer Size
Number of individual elements the buffer can store, default 1. 
Buffer Type
Sets the buffer data type. 
Direction
Sets the data direction flow of the component 
Load
Model Type
 
Model Order
The order of a differential equation is the highest degree of derivative present in that equation. A system whose input-output equation is a second order differential equation is called Second Order System. 
1st Order
Determines to the response of the syecific order within the system. Output = (OldOutput * (1 - Order)) + (NewInput * Order) 
2nd Order
Determines to the response of the syecific order within the system. Output = (OldOutput * (1 - Order)) + (NewInput * Order) 
Initial Output
 
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