Tiwari, ParulKulasiri, Gamalathge D.Samarasinghe, SandhyaElsawah, S.2020-01-302019-122019-12-062019-129780975840092https://hdl.handle.net/10182/11376Pertinent mathematical modelling plays pivot role in making groundwater protection and reclamation policies. Uncertain parameters and several basic phenomena in almost all branches of engineering and science can be modelled efficiently with the help of Stochastic Partial Differential Equations (SPDEs) and their behaviour can be interpreted more accurately. The intent of the present study is to use an efficient numerical approach based on Wiener chaos expansion to understand the stochastic nature of variables associated with groundwater flow. First and second order moments of concentration profile are calculated and plotted graphically. Obtained results are in good agreement with those available in existing literature.1077-1083en© The Authors and Modelling and Simulation Society of Australia and New Zealandstochastic partial differential equationsWiener chaoshermite polynomialsstochastic simulationbrownian motionRole of Wiener chaos expansion in modelling randomness for groundwater contamination flowConference Contribution - published10.36334/modsim.2019.k14.tiwariANZSRC::080110 Simulation and ModellingANZSRC::0802 Computation Theory and MathematicsANZSRC::040608 Surfacewater Hydrologyhttps://creativecommons.org/licenses/by/4.0/Attribution