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Biofilm modeling with AQUASIM
1Swiss Federal Institute for Environmental Science and Technology (EAWAG), Ueberlandstr, Duebendorf, Switzerland. wanner@eawag.ch
Summary
AQUASIM is a powerful computer program for simulating aquatic systems, offering detailed biofilm modeling. It predicts substrate removal and microbial dynamics in biofilms, aiding in the design and analysis of biofilm reactors.
Area of Science:
- Environmental microbiology
- Biochemical engineering
- Computational modeling
Background:
- Biofilm processes are crucial in aquatic systems and industrial reactors.
- Accurate simulation of biofilm dynamics is essential for process optimization.
- Existing models may lack the comprehensive features needed for complex biofilm simulations.
Purpose of the Study:
- To introduce AQUASIM, a versatile computer program for aquatic system simulation.
- To present a one-dimensional multisubstrate and multispecies biofilm model within AQUASIM.
- To demonstrate AQUASIM's capability for simulating substrate removal and microbial dynamics in biofilm reactors.
Main Methods:
- Development of a one-dimensional multisubstrate and multispecies biofilm model.
- Incorporation of substrate and microbial species spatial profiles prediction.
- Inclusion of biofilm thickness, cell attachment/detachment, and sloughing event simulations.
- Pseudo two-dimensional modeling of plug flow biofilm reactors using compartments.
Main Results:
- AQUASIM successfully simulates substrate removal in biofilm reactors.
- The program predicts one-dimensional spatial profiles of substrates and microbial species.
- Development of biofilm thickness and microbial populations over time is calculated.
- Simulations can incorporate cell detachment, attachment, and sloughing events.
Conclusions:
- AQUASIM is a suitable tool for biofilm simulation and analysis.
- The model provides valuable insights into substrate removal and microbial dynamics.
- The program facilitates the design and optimization of biofilm reactors.
- A key limitation is the consideration of spatial gradients only in one dimension.