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October 1, 2025Mathematics3 citationsOpen Access

Enhancing Logistic Modeling for Diauxic Growth and Biphasic Antibacterial Activity Synthesis by Lactic Acid Bacteria in Realkalized Fed-Batch Fermentations

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NGNelson Pérez Guerra

Key Points

  • The enhanced growth model accurately describes diauxic growth and antibacterial activity synthesis.
  • Model validation showed comparable fit to data against the bi-logistic model, confirming its effectiveness.
  • The improved model assesses growth-associated metabolites, simplifying applications in fermentation settings.
  • This approach reveals new insights into lactic acid bacteria's production capabilities, enhancing practical applications.

Abstract

The logistic modeling of diauxic growth and biphasic antibacterial activity (AA) production was enhanced for four lactic acid bacteria (Lactococcus lactis CECT 539, Pediococcus acidilactici NRRL B-5627, Lactobacillus casei CECT 4043, and Enterococcus faecium CECT 410) during realkalized fed-batch fermentations. The improved growth model, also validated for describing the diauxic growth of Mos breed roosters and foals, overcomes a key limitation of the bi-logistic model, which assumes the existence of two distinct populations growing from the start of the culture, each following a different growth profile. In contrast, the improved logistic growth model developed in this study accounts for a single population growing at two rates, offering a fit to the experimental data comparable to that of the commonly used bi-logistic model. The enhanced model for product synthesis accurately describes biphasic AA production, assuming that antibacterial products are synthesized as growth-associated metabolites, depending on the final pH reached in the cultures at each sampling time. Additionally, it is easier to apply than the unmodified or modified differential forms of the Luedeking–Piret model. This study demonstrated, for the first time, the applicability of these two models in describing the diauxic growth and biphasic AA synthesis of LAB.

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Cite This Study

Nelson Pérez Guerra (2025) studied this question.

synapsesocial.com/papers/68dd89e6fe798ba2fc4981cfhttps://doi.org/10.3390/math13193105
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