(660e) Dynamics and Control of Oscillatory Bioreactors
AIChE Annual Meeting
2023
2023 AIChE Annual Meeting
Pharmaceutical Discovery, Development and Manufacturing Forum
Process models for drug substance, drug product, and biopharmaceuticals Part 2
Tuesday, November 7, 2023 - 9:24am to 9:45am
Nearly all biological systems exhibit strongly nonlinear dynamics. Many important biological systemsânotably yeast, mammalian cell, and viral systemsâare capable of undesirable, sustained oscillatory behavior in their metabolite consumption and production of drug product [3]. Although many methods exist for prediction and control of nonlinear dynamical systems, such as robust nonlinear model predictive control [4], the literature on the optimal control of oscillatory systems has been sparse.
This presentation is an introduction to the numerical simulation, bifurcation/stability analysis, and state feedback control of oscillatory biological systems. Both open- and closed-loop numerical simulations, as well as the optimal control of bioreactor operation for various control objectives, are presented for biological systems described by models that range from ordinary differential equations (ODEs) to coupled systems of ODEs to integropartial differential equations (IPDEs). Stirred-tank batch and perfusion and tubular bioreactor configurations are explored. Results show that the oscillatory dynamics of three case studiesâcell budding population asynchrony, substrate inhibition, and infection competitionâmay be stabilized using simple feedback controls for various bioreactor configurations.
References:
[1] Narayanan et al. (2020). Bioprocessing in the Digital Age: The Role of Process Models. Biotechnology Journal, 15 (1), 1â10.
[2] Feidl et al. (2020). Process-wide Control and Automation of an Integrated Continuous Manufacturing Platform for Antibodies. Biotechnology & Bioengineering, 117 (5), 1367â1380.
[3] Alvarez-Ramirez et al. (2009). On the Existence of Sustained Oscillations in a Class of Bioreactors. Computers & Chemical Engineering, 33 (1), 4â9.
[4] Nagy & Braatz (2003). Robust Nonlinear Model Predictive Control of Batch Processes. AIChE Journal, 49 (7), 1776â1786.