Abstract

Artificial neural networks (ANNs) have been used over the last few decades to perform tasks by learning with comparisons. Fitting input-output models, system identification, control, and pattern recognition are some fields for ANN applications. However, problems involving uncertain situations could be challenging for them. The family of paraconsistent logics (PL) is a powerful tool that can deal with uncertainty and contradictory information, so getting attention from researchers for its implications and applications in artificial intelligence. This investigation describes a novel activation function reasoned on the paraconsistent annotated logic by two-value annotations (PAL2v) rules, a variation of PL, allowing the design of a new paraconsistent neural net (PNN), applied in model identification for control (I4C) of a closed-loop rotary inverted pendulum (RIP) system.

Highlights

  • Artificial neural networks are mathematical algorithms that can learn a specific function or pattern [1], [2], could be applied in a wide range of applications [3]

  • We propose a novel paraconsistent neural net (PNN), built with activation functions reasoned on the Paraconsistent Annotated Logic with 2-value annotations (PAL2v) equations and rules

  • We describe the respective algorithm and its application on the model identification of a rotary inverted pendulum (RIP) system stabilized by closed-loop control

Read more

Summary

Introduction

Artificial neural networks are mathematical algorithms that can learn a specific function or pattern [1], [2], could be applied in a wide range of applications [3]. Because of those characteristics, the ANN is a powerful tool for identification and system control [1], [2]. Disturbances, and uncertainties are inherent aspects of real-world problem description [9], not usually considered by the state estimation methods for nonlinear control techniques [10]. The ANN attractiveness in identification and control derives from its intrinsic ability to use experimental data to model unknown systems, even with perturbations or uncertainties, enabling a notable alternative in situations

Methods
Results
Conclusion
Full Text
Published version (Free)

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call