Predictive modeling of mixed microbial populations in food products: Evaluation of two-species models

被引:47
|
作者
Vereecken, KM [1 ]
Dens, EJ [1 ]
Van Impe, JF [1 ]
机构
[1] Katholieke Univ Leuven, Dept Food & Microbial Technol, B-3001 Heverlee, Belgium
关键词
D O I
10.1006/jtbi.2000.2046
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
Predictive microbiology is an emerging research domain in which biological and mathematical knowledge is combined to develop models for the prediction of microbial proliferation in foods. To provide accurate predictions, models must incorporate essential factors controlling microbial growth. Current models often take into account environmental conditions such as temperature, pH and water activity. One factor which has not been included in many models is the influence of a background microflora, which brings along microbial interactions. The present research explores the potential of autonomous continuous-time/two-species models to describe mixed population growth in foods. A set of four basic requirements, which a model should satisfy to be of use for this particular application, is specified. Further, a number of models originating from research fields outside predictive microbiology, but all dealing with interacting species, are evaluated with respect to the formulated model requirements by means of both graphical and analytical techniques. The analysis reveals that of the investigated models, the classical Lotka-Volterra model for two species in competition and several extensions of this model fulfill three of the four requirements. However, none of the models is in agreement with all requirements. Moreover, from the analytical approach, it is clear that the development of a model satisfying all requirements, within a framework of two autonomous differential equations, is not straightforward. Therefore, a novel prototype model structure, extending the Lotka-Volterra model with two differential equations describing two additional state variables, is proposed to describe mixed microbial populations in foods. (C) 2000 Academic Press.
引用
收藏
页码:53 / 72
页数:20
相关论文
共 50 条
  • [41] Mixture enhances productivity in a two-species forest: evidence from a modeling approach
    Perot, Thomas
    Picard, Nicolas
    [J]. ECOLOGICAL RESEARCH, 2012, 27 (01) : 83 - 94
  • [42] Vibrational control of one- and two-species harvested population models with a delay
    Lehman, B
    Graef, JR
    Sahay, D
    [J]. AUTOMATION AND REMOTE CONTROL, 1996, 57 (02) : 177 - 186
  • [43] Two-species modeling of electrohydrodynamic pump based on surface dielectric barrier discharge
    Adamiak, Kazimierz
    [J]. JOURNAL OF ELECTROSTATICS, 2020, 106 (106)
  • [44] Environmental Versus Demographic Variability in Two-Species Predator-Prey Models
    Dobramysl, Ulrich
    Taeuber, Uwe C.
    [J]. PHYSICAL REVIEW LETTERS, 2013, 110 (04)
  • [45] EVALUATION OF METHODOLOGIES FOR DNA EXTRACTION FROM MIXED MICROBIAL POPULATIONS
    Brahma, V
    Zhang, Y.
    Clark, S.
    Maughan, H.
    Donaldson, S. F.
    Wang, P. W.
    Tullis, D. E.
    Walter, V
    Guttman, D. S.
    Hwang, D. M.
    [J]. PEDIATRIC PULMONOLOGY, 2012, 47 : 348 - 348
  • [47] Indices for performance evaluation of predictive models in food microbiology
    Ross, T
    [J]. JOURNAL OF APPLIED BACTERIOLOGY, 1996, 81 (05): : 501 - 508
  • [48] Consolidated bioprocessing performance of a two-species microbial consortium for butanol production from lignocellulosic biomass
    Jiang, Yujia
    Lv, Yang
    Wu, Ruofan
    Lu, Jiasheng
    Dong, Weiliang
    Zhou, Jie
    Zhang, Wenming
    Xin, Fengxue
    Jiang, Min
    [J]. BIOTECHNOLOGY AND BIOENGINEERING, 2020, 117 (10) : 2985 - 2995
  • [49] Ecological theory of mutualism: Robust patterns of stability and thresholds in two-species population models
    Hale, Kayla R. S.
    Valdovinos, Fernanda S.
    [J]. ECOLOGY AND EVOLUTION, 2021, 11 (24): : 17651 - 17671
  • [50] Population dynamics with resource-dependent dispersal: single- and two-species models
    Tang, De
    Wang, Zhi-An
    [J]. JOURNAL OF MATHEMATICAL BIOLOGY, 2023, 86 (02)