The SystemDesigner Unit Delay models a unit delay in the z-domain. The model used by the Unit Delay is identical to the Data Register; only the symbol is different. The Unit Delay can be clocked with any SystemDesigner clock. From the Output parameter box, you can limit the resulting output to either signed or unsigned numbers with fewer than 32 bits.
The propagation delay can be defined as a fixed time, as asynchronous to any clock, or as a synchronous delay where the delay is a number of SystemDesigner -clocks cycles. In this release of SystemDesigner , the synchronous delay is supported only for integer-sampled data simulations.
In this topic:
Model Name: | SystemDesigner Unit Delay | |||
Simulator: | This device is compatible with the SIMPLIS simulator. | |||
Parts Selector Menu Location: | SystemDesigner Functions (max. 32 bit) | |||
Symbol Library: | SIMPLIS_SystemDesigner.sxslb | |||
Model Library: | SIMPLIS_SystemDesigner.lb | |||
Subcircuit Name: | SIMPLIS_SD_UNIT_DELAY_32 : unit delay | |||
Symbol: |
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Multiple Selections: | Only one device at a time can be edited. |
To configure the SystemDesigner Unit Delay, follow these steps:
Label | Parameter Description |
Clock source | Specifies the global clock used for the Unit Delay. The Clock can be set up using the SystemDesigner->Edit SystemDesigner Clocks... menu item or by placing a Start of Conversion Breakin. |
Trigger edge | Sets the Unit Delay output to change on specific edges of the Clock:
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Use asynchronous delay | Implements a combinatorial model where the output voltage changes in response to the input voltage change after a propagation delay. |
Propagation delay | The propagation delay from an input change to an output change in seconds. This parameter is used only in models with Asynchronous delay. |
Use synchronous delay | In response to an input voltage change, the output voltage changes after a designated number of clock cycles. |
Delay | The propagation delay from an input change to an output change in number of clock cycles. The output will not change until the number of clock cycles has been reached. The output will then change state only on the selected Clock source edges specified by Trigger edge . This parameter is used only in models with Synchronous delay. |
Clock source | Specifies the global clock used for the Synchronous delay block. The Clock source can be set using the SystemDesigner->Edit SystemDesigner Clocks... menu item or by placing a Start of Conversion Breakin. |
Trigger edge | Sets the output to change on specific edges of the Clock source:
This parameter is used only in models with Synchronous delay. |
Use asynchronous delay | Implements a combinatorial model where the output voltage changes in response to the input voltage change after a propagation delay. |
Propagation delay | The propagation delay from an input change to an output change in seconds. This parameter is used only in models with Asynchronous delay. |
Use synchronous delay | In response to an input voltage change, the output voltage changes after a designated number of clock cycles. |
Delay | The propagation delay from an input change to an output change in number of clock cycles. The output will not change until the number of clock cycles has been reached. The output will then change state only on the selected Clock source edges specified by Trigger edge . This parameter is used only in models with Synchronous delay. |
Clock source | Specifies the global clock used for the Synchronous delay block. The Clock source can be set using the SystemDesigner->Edit SystemDesigner Clocks... menu item or by placing a Start of Conversion Breakin. |
Trigger edge | Sets the output to change on specific edges of the Clock source:
This parameter is used only in models with Synchronous delay. |
A circuit example using the SystemDesigner unit delay can be downloaded here : simplis_125_systemdesigner_unit_delay_example.sxsch. In order to simulate this design, follow these steps:
In this example, a complete integrator is implemented using the Unit Delay, U_DELAY_1, to store the previous error sample. The function then does the following in this order:
Note the quantization of the integrator output in the integer-type simulations:
In the floating-point simulation, there is no quantization of the integrated signal.
The AC transfer function for the integrator is shown below.