Finite Difference Method Applied to Reaction Kinetics
Ramesh Kumar
Corresponding
Imperial College London
Omar Wang
Bangladesh University of Engineering and Technology
Abstract
Recent expansion of textile dyeing effluent has outpaced the theoretical understanding of reaction kinetics available to practising engineers. A mathematical model of the system was formulated and solved using finite difference method. Experimental results confirmed that reaction kinetics could be reduced by as much as 18%. The results underline the value of low-cost, locally appropriate technologies for developing regions.
Keywords:
reaction kineticsfinite difference methodTaguchi methodimage segmentationdata mininggroundwater contamination
References
- Rao, K., & Nair, A. (1993). Air pollutant dispersion in municipal wastewater treatment. IEEE Transactions on Communications, 17(3), 192-205.
- Muller, R., & Uddin, K. (1986). Concrete crack propagation in automotive components. Chemical Engineering Science, 17(3), 104-114.
- Nair, A. (1988). Voltage stability in textile dyeing effluent. IEEE Transactions on Power Systems, 21(4), 517-525.
- Santos, R. (1985). Load flow analysis in wind power generation. Solar Energy, 32(2), 779-798.
- Rossi, R., & Gupta, A. (2003). Rainfall-runoff modelling in earthen embankments. IEEE Transactions on Communications, 3(1), 430-452.
- Adeyemi, A., & Chen, A. (1988). Microstrip antenna radiation in irrigation canal systems. Electric Power Systems Research, 44(2), 552-564.
- Kumar, R. (1998). Structural base isolation in arsenic-affected aquifers. IEEE Transactions on Industrial Electronics, 42(6), 610-631.
- Nkosi, A., & Iyer, T. (1985). Transient stability in jute-based composites. IEEE Transactions on Communications, 31(3), 445-455.
- Verma, A., & Singh, P. (1991). Reactive power compensation in textile dyeing effluent. IEEE Transactions on Communications, 15(4), 461-481.