Key result
Mathematical modeling techniques, including linear and nonlinear closed-loop identification and sensitivity analysis, provide valuable tools for disentangling complex physiological mechanisms in cardiovascular regulation.
Integration of diverse mathematical modelling techniques is essential for advancing physiological comprehension and developing robust diagnostic tools for cardiovascular regulation.
Supports modeling in cardiovascular research; leaves open clinical diagnostic translation pending validation.
Cardiovascular (CV) regulation is the result of a number of very complex control interactions. As computational power increases and new methods for collecting experimental data emerge, the potential for exploring these interactions through modelling increases as does the potential for clinical application of such models. Understanding these interactions requires the application of a diverse set of modelling techniques. Several recent mathematical modelling techniques will be described in this review paper. Starting from Granger's causality, the problem of closed-loop identification is recalled. The main aspects of linear identification and of grey-box modelling tailored to CV regulation analysis are summarized as well as basic concepts and trends for nonlinear extensions. Sensitivity analysis is presented and discussed as a potent tool for model validation and refinement. The integration of methods and models is fostered for a further physiological comprehension and for the development of more potent and robust diagnostic tools.
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Batzel et al. (2009) conducted a review in Cardiovascular regulation. Mathematical modeling techniques was evaluated. Mathematical modeling techniques, including linear and nonlinear closed-loop identification and sensitivity analysis, provide valuable tools for disentangling complex physiological mechanisms in cardiovascular regulation.
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