Advanced methods and mathematical modeling of biofilms : applications in health care, medicine, food, aquaculture, environment, and industry /

"Advanced Mathematical Modelling of Biofilms and its Applications covers the concepts and fundamentals of biofilms, including sections on numerical discrete and numerical continuum models and different biofilms methods, e.g., the lattice Boltzmann method (LBM) and cellular automata (CA) and int...

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Bibliographic Details
Main Author: Delavar, Mojtaba Aghajani
Corporate Author: ScienceDirect (Online service)
Other Authors: Wang, Junye
Format: eBook
Language:English
Published: London ; San Diego : Academic Press, an imprint of Elsevier, [2022]
Subjects:
Online Access:Connect to the full text of this electronic book

MARC

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245 1 0 |a Advanced methods and mathematical modeling of biofilms :  |b applications in health care, medicine, food, aquaculture, environment, and industry /  |c Mojtaba Aghajani Delavar, Junye Wang. 
264 1 |a London ;  |a San Diego :  |b Academic Press, an imprint of Elsevier,  |c [2022] 
300 |a 1 online resource 
336 |a text  |b txt  |2 rdacontent 
337 |a computer  |b c  |2 rdamedia 
338 |a online resource  |b cr  |2 rdacarrier 
500 |a Includes index. 
588 |a Description based on online resource; title from digital title page (viewed on November 10, 2022). 
505 0 |a Front Cover -- Advanced Methods and Mathematical Modeling of Biofilms -- Advanced Methods and Mathematical Modeling of Biofilms -- Contents -- Author bios -- Preface -- 1 -- Introduction -- 1.1 Background -- 1.2 History of biofilms studies -- 1.2.1 Biofilm and bioaggregates -- 1.2.2 Biofilm modeling -- 1.3 Problems and objectives of biofilm research -- 1.3.1 Objectives of biofilm modeling -- References -- Further reading -- 2 -- Concept and fundamentals of biofilms -- 2.1 Overview -- 2.1.1 Biofilm formation and development -- 2.1.2 Biofilm characteristics -- 2.2 Spatiotemporal heterogeneity -- 2.2.1 Time scale of biofilm processes -- 2.2.2 Spatial scale of biofilm processes -- 2.3 Nutrient availability and environmental conditions -- 2.3.1 Hydrodynamics and nutrient availability -- 2.3.2 Biofilm heterogeneity -- 2.3.3 Environmental conditions -- 2.4 Competition and cooperation -- 2.5 Modeling approaches and selection -- 2.5.1 Mathematical models -- 2.5.1.1 Governing equations of transport -- 2.5.1.1.1 Flow equations -- 2.5.1.1.2 Energy transports -- 2.5.2 Solute transports -- 2.5.2.1 Biomass transformation rates and biofilm growth -- 2.5.2.2 Biofilm spreading and structural dynamics -- 2.5.2.2.1 Continuum models -- 2.5.2.2.1.1 One-dimensional mixed-culture biofilm model -- 2.5.2.2.1.2 Multidimensional approach -- 2.5.2.2.2 Discrete models -- 2.5.2.2.2.1 Cellular Automaton models -- 2.5.2.2.2.2 Individual-based models -- 2.6 Numerical solutions -- 2.7 Classification and selection of mathematical models -- 2.7.1 Modeling classifications -- 2.7.2 Model selection -- References -- Further reading -- 3 -- Kinetic models -- 3.1 Monod model -- 3.2 Extended Monod's models -- 3.2.1 Two substrate and multiple substrate Monod's models -- 3.2.2 Monod kinetics for inhibitor -- 3.2.2.1 Luong model -- 3.2.2.2 Moser model -- 3.2.2.3 Aiba-Edward model. 
505 8 |a 3.2.2.4 Yano and Koga model -- 3.2.2.5 Han and Levenspiel -- 3.2.2.6 Haldane model -- 3.2.3 Inactive and maintenance description -- 3.3 Substrate consideration -- 3.3.1 Substrate diffusion -- 3.3.2 Classifications of analytical solutions for different biofilm thickness -- 3.3.3 Inhibition effects -- 3.4 Other unstructured models -- 3.4.1 Blackman model -- 3.4.2 Tessier model -- 3.4.3 Contois model -- 3.4.4 Logarithmic model -- 3.4.5 Logistic model -- 3.4.6 Webb model -- 3.5 Summary -- References -- Further reading -- 4 -- Continuum models -- 4.1 Continuum models overview -- 4.2 One-dimensional continuum models -- 4.2.1 Biomass spreading model -- 4.2.2 Multiple species model -- 4.3 Multidimensional continuum models -- 4.3.1 Classifications of multidimensional continuum models -- 4.3.2 Convective transport approach -- 4.3.3 Submerged boundary method -- 4.3.4 Two-species cross-diffusion model -- 4.3.5 Modeling of EPS -- 4.4 Quorum sensing, antimicrobial persistence, and EPS modeling -- 4.4.1 Reactive transport model of the quorum sensing system -- 4.4.2 Mass and momentum conservation equations -- 4.4.3 Quorum sensing volume fraction equations -- 4.4.4 EPS transport equations -- 4.4.5 AHL transport equations -- 4.4.6 Nutrient transport equations -- 4.4.7 Transport equation for antibiotic (or antimicrobial) agents -- 4.5 Summary -- References -- Further reading -- 5 -- Discrete models -- 5.1 Discrete models overview -- 5.2 Biological cellular automata -- 5.2.1 Deterministic cellular automata -- 5.2.2 Lattice gases -- 5.2.3 Solidification models -- 5.3 Individual-based models -- 5.3.1 Single-substrate and single-cell species -- 5.3.1.1 Uptake rate -- 5.3.1.2 Substrate diffusion -- 5.3.1.3 Biomass growth -- 5.3.1.4 Cell division -- 5.3.1.5 Cell diffusion and spreading -- 5.3.2 Multiple species and substrates ( -- ) -- 5.3.3 Solution procedure. 
505 8 |a 5.3.4 Applications -- 5.4 Hybrid model of computational fluid dynamics and cellular automata -- 5.4.1 Modeling domain and description -- 5.4.2 Controlling equations -- 5.4.2.1 Bulk fluid flow and reactive transport -- 5.4.2.2 Substrate transport -- 5.4.2.3 Boundary conditions -- 5.4.2.4 Nonreactive tracer transport -- 5.4.2.5 Biofilm growth -- 5.4.2.6 Biomass attachment -- 5.4.3 Discrete cellular automata for biofilm spreading -- 5.4.4 Solution procedure -- 5.4.5 Results -- 5.5 Summary -- References -- Further reading -- 6 -- Hybrid lattice Boltzmann continuum-discrete models -- 6.1 Biofilm growth and development in reactive transport systems -- 6.1.1 Control equations -- 6.1.1.1 Bulk fluid flow and reactive transport -- 6.1.1.2 Biofilm growth -- 6.1.1.3 Extra biomass transfer -- 6.1.1.4 Detachment -- 6.1.1.5 Shrinkage -- 6.1.1.6 Solving methods -- 6.2 Hybrid lattice Boltzmann and cellular automaton models -- 6.2.1 Lattice Boltzmann equation -- 6.2.2 Hybrid lattice Boltzmann and cellular automaton procedure -- 6.2.3 Thermal effects -- 6.2.4 pH effects -- 6.2.5 Illumination effects -- 6.2.6 Competition and cooperation -- 6.2.7 Dimensionless numbers and normalizing -- 6.3 Hybrid lattice Boltzmann and individual-based models -- 6.3.1 Controlling equations -- 6.3.1.1 Lattice Boltzmann model for flow and transport in porous media -- 6.3.1.2 Reactive transport equations -- 6.3.2 Individual-based model -- 6.3.3 Solution methods -- 6.3.4 Applications -- 6.4 Summary -- References -- Further reading -- 7 -- Bioreactor concepts, types, and modeling -- 7.1 Bioreactor definition and functions -- 7.1.1 Bioreactor definition -- 7.1.2 Essential functions and requirements -- 7.2 Bioreactor types -- 7.2.1 Classifications of bioreactors according to their operational modes -- 7.2.1.1 Batch reactors -- 7.2.1.2 Fed-batch reactors -- 7.2.1.3 Continuous reactors. 
505 8 |a 7.2.2 Classification according to microorganism immobility -- 7.2.2.1 Stirred tank reactor -- 7.2.2.2 Bubble column bioreactors -- 7.2.2.3 Airlift bioreactors -- 7.2.2.4 Packed bed -- 7.2.2.5 Fluidized bed -- 7.2.2.6 Membrane and hollow fibrous bed -- 7.2.2.7 Moving bed biofilm reactors -- 7.2.2.8 Photobioreactors -- 7.2.2.9 Microbioreactors and miniature bioreactors -- 7.3 Bioreactor components and control system -- 7.3.1 Control systems -- 7.3.1.1 Temperature control -- 7.3.1.2 pH control -- 7.3.1.3 Substrate and oxygen concentration control -- 7.3.2 Main components -- 7.3.2.1 Vessels -- 7.3.2.2 Mixing devices -- 7.3.2.2.1 Mechanically agitated devices -- 7.3.2.2.2 Spargers -- 7.3.2.2.3 Baffles -- 7.3.2.2.4 Static mixer -- 7.3.2.3 Heat exchanger devices -- 7.3.2.3.1 Jacket -- 7.3.2.3.2 Spiral cooling coils -- 7.3.2.3.3 Double-pipe heat exchangers and shell and tube heat exchangers -- 7.4 Bioreactor modeling -- 7.4.1 Kinetic models -- 7.4.1.1 Mass balances in a bioreactor -- 7.4.1.2 Reaction rates and biomass growth rates -- 7.4.1.3 Temperature effects -- 7.4.1.4 General energy balance -- 7.4.2 Computational fluid dynamics models -- 7.4.2.1 Mathematical models -- 7.4.2.1.1 Bulk fluid flow and reactive transport -- 7.4.2.1.2 Reactive transport -- 7.4.2.1.3 Biomass growth -- 7.4.2.2 Solution procedure of computational fluid dynamics model -- 7.4.2.3 Applications -- 7.4.3 Hybrid continuous-discrete models -- 7.5 Challenges and trends for bioreactor modeling -- 7.6 Summary -- References -- Further reading -- Index -- A -- B -- C -- D -- E -- F -- H -- I -- K -- L -- M -- N -- O -- P -- Q -- R -- S -- T -- V -- W -- Y -- Z -- Back Cover. 
520 |a "Advanced Mathematical Modelling of Biofilms and its Applications covers the concepts and fundamentals of biofilms, including sections on numerical discrete and numerical continuum models and different biofilms methods, e.g., the lattice Boltzmann method (LBM) and cellular automata (CA) and integrated LBM and individual-based model (iBM). Other sections focus on design, problem-solving and state-of-the-art modelling methods. Addressing the needs to upgrade and update information and knowledge for students, researchers and engineers on biofilms in health care, medicine, food, aquaculture and industry, this book also covers areas of uncertainty and future needs for advancing the use of biofilm models."--  |c Title details screen. 
650 0 |a Biofilms  |x Mathematical models. 
650 2 |a Biofilms 
650 2 |a Models, Theoretical 
650 6 |a Biofilms  |x Modèles mathématiques. 
650 6 |a Modèles mathématiques. 
650 7 |a mathematical models.  |2 aat 
655 7 |a Electronic books.  |2 local 
700 1 |a Wang, Junye. 
710 2 |a ScienceDirect (Online service) 
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