Key research themes
1. How do electric and hydrodynamic forces influence droplet or particle rotation on rotating disc electrodes and what applications arise from controlling this electrorotation?
This research theme investigates the mechanisms and dynamics of particle-covered droplets or solid particles undergoing rotation under electric fields, especially in the context of rotating disc electrodes (RDEs). It focuses on understanding how electric parameters (such as field strength, dielectric and conductivity contrast) and hydrodynamic factors (droplet deformability, particle shell properties) govern the onset and rate of Quincke-like rotation. The impact of particle coatings on droplets and their rheological and electrical behavior under fields is emphasized. This foundational understanding enables applications like microfluidic manipulation, sensing, or micro-motors on RDE platforms.
2. How can energy harvesting from the rotation of discs be harnessed to enable autonomous or enhanced biomedical microfluidic systems?
This theme covers the development and optimization of micro-power generation technologies integrated into rotating disc platforms, including biochips and lab-on-a-disc systems. These systems exploit the kinetic energy available via the disc's rotational motion using electromagnetic induction or piezoelectric mechanisms to produce electrical power. The harvested power supports biosensing, localized heating, and fluidic manipulation without external peripherals, enhancing portability and integration for point-of-care diagnostics. The focus is on device design, performance characterization, and proof-of-concept biomedical operation enabled by these micro-power generators.
3. What analytical and numerical methods improve characterization and modeling of mass transport and electrochemical reactions on rotating disc electrodes for accurate prediction of kinetic and diffusion behaviors?
This theme concentrates on mathematical advancements for solving convection-diffusion and nonlinear reaction equations relevant to rotating disc electrode systems. It explores both steady-state and transient conditions for various electrochemical mechanisms, including second-order ECE reactions. Approaches such as the homotopy perturbation method, Taylor series approximations, and generalized differential quadrature are examined to provide precise, often semi-analytical or analytical solutions that address finite Schmidt numbers and nonlinearities. The accurate modeling of electrode size, diffusion flux delays (memory diffusion), and non-ideal behaviors contribute to refining interpretation of voltammetric data and improving experimental-electrode characterization.