Data-driven Control with Real-time Uncertainty Compensation for Multi-Fuel Engines
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Abstract (arXiv)
Multi-fuel compression ignition (CI) engines offer superior power density and fuel flexibility. However, achieving consistent and optimal combustion phasing across a wide range of operating conditions remains a major challenge, particularly in the presence of modeling uncertainties. This paper presents a novel, data-driven real-time uncertainty compensation framework for combustion control in multi-fuel CI engines. The proposed approach introduces a pseudo-engine speed that enables dynamic adaptation of control inputs in response to uncertainty affecting the engine. To model the underlying combustion process, a Gaussian Process Regression (GPR) model is first trained on available input-output data, capturing the nonlinear and fuel-dependent behavior across varying operating conditions. Control inputs are then synthesized through model inversion of the learned GPR surrogate and augmented with an uncertainty compensator designed to mitigate deviations caused by dynamic variations in operating conditions and model inaccuracies. This integrated control strategy allows for real-time input corrections within a finite number of combustion cycles. Theoretical analysis establishes finite-time convergence guarantees for the proposed controller. Simulation results demonstrate that the proposed method steers the combustion phasing to the desired value in real-time, providing a scalable and adaptive control solution for multi-fuel CI engine operation.
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References · 5
- 2019Feedback Linearization based on Gaussian Processes with event-triggered Online Learningcited by 24
- 2022Probabilistic Safeguard for Reinforcement Learning Using Safety Index Guided Gaussian Process Modelscited by 15
- 2022A Gaussian Process Model for Opponent Prediction in Autonomous Racingcited by 5
- 2022Safe Learning-Based Feedback Linearization Tracking Control for Nonlinear System with Event-Triggered Model Updatecited by 1
- 2023Model-Assisted Probabilistic Safe Adaptive Control With Meta-Bayesian Learningcited by 1
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