Difference between revisions of "Component: Simulated Control Load (DSP Operators)"
From Flowcode Help
Jump to navigationJump to search (Created page with "{| style="width:50%" |- | width="20%" style="color:gray;" | Author | Matrix Ltd |- | width="20%" style="color:gray;" | Version | 1.2 |- | width="20%" style="color:gray...") |
|||
| Line 20: | Line 20: | ||
==Detailed description== | ==Detailed description== | ||
| + | |||
| + | |||
| Line 36: | Line 38: | ||
==Examples== | ==Examples== | ||
| + | |||
| + | |||
| Line 53: | Line 57: | ||
| − | == | + | ==Macro reference== |
{| class="wikitable" style="width:60%; background-color:#FFFFFF;" | {| class="wikitable" style="width:60%; background-color:#FFFFFF;" | ||
Revision as of 14:10, 20 January 2023
| Author | Matrix Ltd |
| Version | 1.2 |
| Category | DSP Operators |
Contents
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 for the component source code: FC_Comp_Source_DSP_SimLoad.fcfx
Detailed description
No detailed description exists yet for this component
Examples
No additional examples
Macro reference
|
SimulateLoadArray |
| Passes an entire buffer into the delay buffer and spits out a delayed version of the buffer at the other end | |
 - VOID
|
Return |
|
|
SimulateLoad |
| Simulates a load change with a new control value being applied and a new feedback signal gathered from the output. | |
| - 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 |
