Demo Pavel, Přeučil Filip, Tichá Petra, Domonkos Mária, Lokajová Eliška, Jirešová Jana
Department of Physics, Faculty of Civil Engineering, Czech Technical University in Prague, Prague, Czech Republic.
Department of Physics and Measurements, University of Chemistry and Technology Prague, Prague, Czech Republic.
Appl Environ Microbiol. 2025 May 21;91(5):e0210224. doi: 10.1128/aem.02102-24. Epub 2025 Apr 4.
During their reproduction cycles, the omnipresent pathogens produce a broad class of mycotoxins responsible for serious health problems in living organisms. To reduce (or even to eradicate) the microorganisms from the invaded system, various conventional methods are applied in practice, sometimes with counterproductive effects. To overcome these challenges, the cold atmospheric plasma (CAP) is applied to terminate mold proliferation within the system. The paper presents a mathematical model for the elimination of microscopic filamentous types of fungi, specifically molds, by using the CAP. The evolution of mold population is described by a nonlinear logistic equation with a density-dependent inactivation rate. Exactly calculated growth curves are compared with experimental data for obtained for two plasma operating times. The results show that if the plasma inactivation rate is comparable to the maximum natural growth rate of the mycelium, the mold colony becomes extinct after a finite time. Otherwise, the mycelium may survive the plasma intervention. The model presented in the paper can be applied to other classes of microorganisms (e.g., bacteria and viruses), using different inactivation techniques (e.g., heating or high pressures with properly defined inactivation rates).
The novelty of this study is to model the extinction process of molds from an invaded system by using a nonlinear logistic equation with a density-dependent inactivation rate. The resulting analytical solution allows us to determine the coverage of the surface by mycelium at arbitrary times. The calculated growth curves are compared with data sets for . An advantage of this model is the possibility to obtain relevant information in a matter of minutes, compared to the highly time-consuming real experiments that can take weeks.
在其繁殖周期中,无处不在的病原体产生了一大类霉菌毒素,这些毒素会给生物体带来严重的健康问题。为了从受侵袭的系统中减少(甚至根除)微生物,实际中应用了各种传统方法,但有时会产生适得其反的效果。为了克服这些挑战,采用冷大气等离子体(CAP)来终止系统内霉菌的增殖。本文提出了一个通过使用CAP消除微观丝状真菌类型(特别是霉菌)的数学模型。霉菌种群的演变由一个具有密度依赖性失活率的非线性逻辑方程描述。将精确计算的生长曲线与两个等离子体运行时间下获得的实验数据进行比较。结果表明,如果等离子体失活率与菌丝体的最大自然生长率相当,霉菌菌落在有限时间后会灭绝。否则,菌丝体可能在等离子体干预后存活。本文提出的模型可以应用于其他类别的微生物(如细菌和病毒),采用不同的失活技术(如加热或具有适当定义失活率的高压)。
本研究的新颖之处在于使用具有密度依赖性失活率的非线性逻辑方程对受侵袭系统中霉菌的灭绝过程进行建模。由此产生的解析解使我们能够确定任意时刻菌丝体对表面的覆盖情况。将计算出的生长曲线与……的数据集进行比较。该模型的一个优点是,与可能需要数周时间的高度耗时的实际实验相比,能够在几分钟内获得相关信息。