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The methods explored were the Rectangle rule, the Trapezoidal rule and Simpson's Rule. These three methods were incorporated to a numerical integration polymorphic VI which also the user to select which method to use.
Description
There are a number of methods for numerical integration; however the methods selected here are relatively straight forward which can be used in a variety of applications involving, for example, encoders. In the use case of encoders, by measuring the instanteous flow rate, speed, etc. we can determine the total volume or total distance which the encoder has measured.
When it comes to the use of numerical integration methods for engineering or scientific applications, it is important to understand the limitations of the method selected in terms of accuracy that you can expect. Comparitvely, Simpsons Rule would be the most accurate from the 3 selections presented here.
In addition to these numerical methods, this code demonstrates the implementation of Polymorphic VIs.
Requirements
Steps to Implement or Execute Code
Additional Information or References
Front Panel
VI Snippet of Block Diagram
**This document has been updated to meet the current required format for the NI Code Exchange.**
Example code from the Example Code Exchange in the NI Community is licensed with the MIT license.