Nonlinear and fractional Van der Pol oscillators in cardiac rhythm modelling: a wavelet-based approach

What is it about?

This research focuses on improving the understanding of heart rhythms using advanced mathematical techniques. By applying the Lucas wavelet method (LWM) and incorporating fractional derivatives, the study models complex heartbeat behaviors, such as irregular rhythms and chaotic patterns. The approach is simple, accurate, and adaptable, making it useful for analyzing heart conditions like arrhythmias. Compared to traditional methods, LWM provides more reliable results for studying how the heart functions. This research can support the development of better diagnostic tools and treatment strategies, ultimately contributing to improved heart health and patient care.

Featured Image