Genetic Optimization Algorithm for Metabolic Engineering Revisited
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Doi: 10.5281/zenodo.1208048
Link: https://github.com/Spherotob/GAMO_public
Description: Supplementary Materials: The following are available online at www.mdpi.com/link. The Genetic Algorithm for Metabolic Engineering (GAMO) framework developed and used in this work is freely available on GitHub (https://github.com/Spherotob/GAMO_public, DOI:10.5281/zenodo.1208048). Supplementary File 1: Section I.1: Determination of reference flux distributions. Section I.2: A simplified calculation of the growth-coupling strength. Section I.3: A databank model including novel network edges. Figure S1: Scheme of a wild-type yield space showing no growth-coupling and a growth-coupled strain design. Figure S2: Maximal fitness and hamming distance progressions of GA runs for the mutation rate sensitivity analysis using a selection rate of 0.25. Figure S3: Maximal fitness and hamming distance progressions of GA runs for the mutation rate sensitivity analysis using a selection rate of 0.75. Figure S4: Maximal fitness and hamming distance progressions of GA runs for the mutation rate sensitivity analysis using a population size of 10. Figure S5: Maximal fitness and hamming distance progressions of GA runs for the mutation rate sensitivity analysis using a population size of 50. Figure S6: Maximal fitness and Hamming distance progressions applying an adaptive mutation probability approach for a basic genetic algorithm. Figure S7: Total number of fitness function evaluations after 900 generations using a basic genetic algorithm and applying different selection rates and population sizes. Figure S8: Hamming distance progressions for GA runs using selection rates between 0.15 and 0.75. Figure S9: Maximal fitness progressions applying different numbers of Gene-Flow-Events at constant numbers of total generations. Figure S10: Maximal fitness and Hamming distance progressions using a basic genetic algorithm and the E. coli core model to identify reaction deletions for succinate, ethanol, lactate, and glutamate overproduction. Figure S11: Maximal fitness and Hamming distance progressions using a basic genetic algorithm and the E. coli core model to identify gene deletions for succinate, ethanol, lactate, and glutamate overproduction. Figure S12: Maximal fitness and Hamming distance progressions of genetic algorithm runs using a minimization of intervention set size approach. Figure S13: Hamming distance progressions for genetic algorithm runs using multiple objective functions simultaneously. Figure S14: Maximal fitness and Hamming distance progressions for genetic algorithm runs using the E. coli genome-scale model iJO1366. Table S1: Minimally and maximally expected as well as standard intracellular concentrations of gaseous metabolites. Supplementary File 2: Non-native network edges for the E. coli iAF1260 core model identified following the descriptions in the Supplementary text. Supplementary File 3: Non-native network edges for the E. coli iJO1366 genome-scale model identified following the descriptions in the Supplementary text. Supplementary File 4: Genetic algorithm parameter sets used in each conducted simulation in this work. Supplementary File 5: Collection of all relevant, identified strain designs.
Alter, T.B.; Blank, L.M.; Ebert, B.E. Genetic Optimization Algorithm for Metabolic Engineering Revisited. Metabolites 2018, 8, 33. https://doi.org/10.3390/metabo8020033
Alter TB, Blank LM, Ebert BE. Genetic Optimization Algorithm for Metabolic Engineering Revisited. Metabolites. 2018; 8(2):33. https://doi.org/10.3390/metabo8020033
Chicago/Turabian StyleAlter, Tobias B., Lars M. Blank, and Birgitta E. Ebert. 2018. "Genetic Optimization Algorithm for Metabolic Engineering Revisited" Metabolites 8, no. 2: 33. https://doi.org/10.3390/metabo8020033


