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Groundwater Contaminant Transport Mathematical Modelling

Autor Landage Amarsinh
en Limba Engleză Paperback – 24 mar 2013
In the present work analytical model is used, which gives series of solutions of the non-linear differential equation, is based on the method of decomposition. The series were used to derive and test simulant solutions that arise using the concept of double decomposition. These expressions permit an accurate forecasting of contaminant propagation under non-linearity in laboratory or field investigations at early or prolonged times after the spill. The practical scenario of an instantaneous spill is studied for situations of non-linear decay, non-linear Freundlich isotherm, and non-linear Langmuir isotherm. The FDM predictions were found to be in excellent agreement with analytical solutions for a wide range of field conditions with regard to dispersion and source definition. The new developed numerical model can be used for the forecasting of contaminant dispersion in laboratory and field under non-linear reactions, or for the quantitative description of the effect of non-linearity in the sorption parameters, on the time-space distribution of the contaminant. The implicit method used here which is unconditionally stable.
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Specificații

ISBN-13: 9783659374654
ISBN-10: 3659374652
Pagini: 96
Dimensiuni: 152 x 229 x 6 mm
Greutate: 0.15 kg
Editura: LAP Lambert Academic Publishing AG & Co. KG
Colecția LAP Lambert Academic Publishing

Notă biografică

Amarsinh B. Landage, M.Tech. in Water Resources Engg. from IIT Delhi, India. Currently working as Asst. Professor in Civil Engg. Department at Govt. College of Engg., Karad, India. Area of intersts are site investigations, soil testing and design of of embankments & dams, numerical modeling, GIS and Remote Sensing applications in Water Resources.