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Adaptive heartbeat regulation using double deep reinforcement learning in a Markov decision process framework
Walid Ayadi1, Emad Alkhazraji2, Haitham Khaled1
1Mechatronics and Intelligent Systems, Abu Dhabi Polytechnic, Abu Dhabi, United Arab Emirates.
Insights
This study introduces an adaptive nonlinear disturbance compensator (ANDC) with double deep reinforcement learning (DDRL) to stabilize heart rhythms. The novel approach effectively manages cardiac activity under various conditions, outperforming traditional methods.
Area of Science:
- Biomedical Engineering
- Computational Biology
- Control Systems
Background:
- Cardiac rhythm irregularities can lead to serious health issues.
- Stabilizing the human heartbeat is a significant area of research.
- Existing methods may not adequately address complex cardiac dynamics.
Purpose of the Study:
- To develop and evaluate a novel control strategy for stabilizing cardiac activity.
- To enhance the adaptability and robustness of cardiac rhythm management.
- To investigate the efficacy of a combined adaptive nonlinear disturbance compensator and deep reinforcement learning approach.
Main Methods:
- Developed an adaptive nonlinear disturbance compensator (ANDC) strategy.
- Employed a double deep reinforcement learning (DDRL) algorithm for adaptive controller calibration.
- Constructed a dynamic heart model using the Markov Decision Process (MDP) framework.
- Implemented a closed-loop system with ANDC for stability and disturbance mitigation, and DDRL for parameter refinement.
- Assessed performance using normal and stochastic signals, and simulated pathological neural activity with multiple frequency components.
Main Results:
- The ANDC-DDRL strategy demonstrated effective stabilization of cardiac rhythms.
- The system showed robustness under normal, uncertain (stochastic signals), and pathological conditions.
- Quantitative assessments (peak amplitude, signal energy, zero-crossing rate) confirmed improved cardiac model states.
- The proposed method outperformed conventional baseline techniques in stabilizing cardiac activity.
Conclusions:
- The ANDC-DDRL strategy provides an effective solution for stabilizing erratic cardiac rhythms.
- This adaptive control approach offers improved performance compared to traditional methods.
- The findings support the potential of advanced control algorithms in managing cardiovascular pathologies.
Abstract:
The erratic nature of cardiac rhythms can precipitate a multitude of pathologies. Consequently, the endeavor to achieve stabilization of the human heartbeat has garnered significant scholarly interest in recent years. In this context, an adaptive nonlinear disturbance compensator (ANDC) strategy has been meticulously developed to ensure the stabilization of cardiac activity. Moreover, a double deep reinforcement learning (DDRL) algorithm has been employed to adaptively calibrate the tunable coefficients of the ANDC controller. To facilitate this, as well as to replicate authentic environmental conditions, a dynamic model of the heart has been constructed utilizing the framework of the Markov Decision Process (MDP). The proposed methodology functions in a closed-loop configuration, wherein the ANDC controller guarantees both stability and disturbance mitigation, while the DDRL agent persistently refines control parameters in accordance with the observed state of the system. Two categories of input signals, namely normal signals and MDP-based stochastic signals, are administered to assess the system's efficacy under both standard and uncertain conditions. Furthermore, the influence of pathological neural activity is emulated through the introduction of external signals characterized by eight discrete frequency components. Quantitative assessments employing metrics such as peak amplitude, signal energy, and zero-crossing rate are performed for each state of the cardiovascular model. The findings substantiate that the ANDC-DDRL strategy effectively stabilizes cardiac rhythms across diverse conditions, surpassing the performance of conventional baseline methods.
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