modelRealNinOperation
Real comparison interface
Information
Description
Real math operations.
Fixed Point numbers
When using fixed point real numbers, Nbit is the number of bits that can be represented. The range is
Xfp in [-2Nbit - 1 + 1 ,..., 2Nbit - 1]Then it is possible to define a scaleFactor
X = Xfp/scaleFactorWhen the Fixed Point representation is selected (through the selection of the boolean flag FixedPoint), each input number u[:] is converted into an integer Ufp[:]
Ufp[:] = u[:]*scaleFactorthen the result of the math operation Yfp is computed and converted into the output value y. The output conversion depends on the math operation performed.
Saturation
To note that the Fixed Point numbers have a maximum and minimum value. In order to avoid saturation when performing the computations, the number of bit as well the scale factor have to be choosen carefully.
Parameters
| Type | Name | Default | Description |
|---|---|---|---|
| Modelica.Units.SI.Time | Ts | 0.1 | sampling time |
| Integer | nInput | 1 | number of inputs |
| Boolean | useInputs | true | =true, if inputs are enabled |
| Fixed Point | |||
| Boolean | FixedPoint | false | Use fixed point real numbers |
| Integer | Nbit | 16 | Number of bits for representing the real numbers |
| Real | scaleFactor | 1 | Scale factor for Fixed Point numbers |
| Integer | MAX | integer(2^(Nbit - 1)) | maximum number that can be represented with Fixed Point notation |
| Integer | MIN | -integer(2^(Nbit - 1)) + 1 | minimum number that can be represented with Fixed Point notation |
Connectors
| Type | Name | Default | Description |
|---|---|---|---|
| Modelica.Blocks.Interfaces.RealInput[nInput] | u | input vector | |
| Modelica.Blocks.Interfaces.RealOutput | y | output |
Components
| Type | Name | Default | Description |
|---|---|---|---|
| Integer[nInput] | Ufp | floating point converted input | |
| Integer | Yfp | floating point converted output |
Revisions
- Industrial Control Systems (v 1.0.0) : April-May 2012
- List of revisions:
- 11 May 2012 (author: Marco Bonvini)
- Main Authors:
- Marco Bonvini; <bonvini@elet.polimi.it>
- Alberto Leva <leva@elet.polimi.it>
- Politecnico di Milano
- Dipartimento di Elettronica e Informazione
- Via Ponzio 34/5
- 20133 Milano - ITALIA -
- Copyright:
- Copyright © 2010-2012, Marco Bonvini and Alberto Leva.
- The IndustrialControlSystems package is free software; it can be redistributed and/or modified under the terms of the Modelica license.