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Adaptive Backstepping Control for Nonlinear Vehicles With Guaranteed String Stability and Suppressed Cascade
This study introduces a novel control framework to mitigate the "butterfly effect" in connected and automated vehicles (CAVs). The approach ensures smoother vehicle dynamics by suppressing fluctuations in spacing, velocity, and acceleration for enhanced stability.
Area of Science:
- Control Systems Engineering
- Robotics
- Automotive Engineering
Background:
- Connected and automated vehicles (CAVs) have seen progress in platoon control.
- Existing methods often overlook the
- butterfly effect
- leading to unpredictable fluctuations in nonlinear platoons.
- Individual vehicle and string stability do not prevent uncomfortable velocity and acceleration variations.
Purpose of the Study:
- To propose a parallel error-fluctuation suppression control framework for CAV platoons.
- To address and mitigate the unpredictable
- butterfly effect
- in nonlinear vehicle platooning.
- To ensure stable and comfortable vehicular motion despite potential spacing changes.
Main Methods:
- Development of tunable triple-layered error boundaries for spacing, velocity, and acceleration.
- Integration of a Barbalat-lemma-enhanced filtering-compensating mechanism.
- Application of an adaptive approach using radial basis function neural networks (RBFNNs) for asymptotic error tracking.
- Proposal of an adaptive backstepping control integrating proactive and reactive suppression strategies.
Main Results:
- The proposed framework effectively confines propagated errors within predefined envelopes.
- Asymptotic error tracking proactively suppresses potential fluctuations in vehicle dynamics.
- The adaptive backstepping control mitigates the unquantifiable
- butterfly effect
- .
Conclusions:
- The developed control approach significantly enhances the stability and comfort of CAV platoons.
- Theoretical analysis and simulations validate the effectiveness and superiority of the proposed method.
- This work offers a robust solution for managing complex dynamics in nonlinear vehicle platoons.
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