(587p) Single-Objective Versus Multi-Objective Optimization of Integrated Fermentation and in situ Product Recovery Based on Time-Dependent Fermentation Models
AIChE Annual Meeting
2017
2017 Annual Meeting
Sustainable Engineering Forum
Poster Session: Sustainability and Sustainable Biorefineries
Wednesday, November 1, 2017 - 3:15pm to 4:45pm
Typically, there exist a trade-off among the performance parameters of integrated fermentation and in situ gas stripping processes. For example, the total product produced increases with increasing gas flow rate whereas the concentration of products in the stripped stream (condensate) decreases with increasing gas flow rate in an integrated fermentation and in situ gas stripping process. The trade-off in these performance parameters stem from the fact that the parameters are conflicting; conflicting parameters mean as one parameter is enhanced, another parameter is simultaneously made worse. This phenomenon typically leads to conflicting objectives in optimization of the process. Single-objective optimization translate a multiple objective system into one objective system by either using relative weights to combine different objective functions into one objective function or choosing one objective function as the main objective function while transforming other objective functions into additional constraints. In contrast, multi-objective optimization is able to optimize multiple objectives simultaneously even in the presence of conflicting objectives, revealing multiple optimal solutions relative to the single-objective optimization that finds only one optimal solution.
To this end, this study will use and compare (a) single-objective optimization and (b) multi-objective optimization approaches for fermentation and in situ gas stripping processes under different conditions. An unsteady state batch fermentation and in situ gas stripping (simulated with a batch reactor in Aspen Plus linked to a Fortran user kinetics subroutine) will be connected to the multi-objective genetic algorithm in MATLAB for the multi-objective optimization. This study will highlight the advantages of multi-objective optimization to reveal and understand the trade-off that exist among conflicting objectives over traditional single-objective optimizati