Wencong Lai, Ph.D.
Affiliations: | 2012 | Civil Engineering | Clemson University, Clemson, SC, United States |
Area:
General Engineering, Civil Engineering, HydrologyGoogle:
"Wencong Lai"Parents
Sign in to add mentorAbdul A. Khan | grad student | 2012 | Clemson University | |
(Modeling one- and two-dimensional shallow water flows with discontinuous Galerkin method.) |
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Publications
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Lai W, Khan AA. (2018) Numerical solution of the Saint-Venant equations by an efficient hybrid finite-volume/finite-difference method Journal of Hydrodynamics. 30: 189-202 |
Lai W, Khan AA. (2017) A Parallel Two-Dimensional Discontinuous Galerkin Method for Shallow-Water Flows Using High-Resolution Unstructured Meshes Journal of Computing in Civil Engineering. 31: 4016073 |
Ogden FL, Allen MB, Lai W, et al. (2017) The soil moisture velocity equation Journal of Advances in Modeling Earth Systems. 9: 1473-1487 |
Zhu J, Ogden FL, Lai W, et al. (2016) An explicit approach to capture diffusive effects in finite water-content method for solving vadose zone flow Journal of Hydrology. 535: 270-281 |
Lai W, Ogden FL. (2015) A mass-conservative finite volume predictor-corrector solution of the 1D Richards' equation Journal of Hydrology. 523: 119-127 |
Ogden FL, Lai W, Steinke RC, et al. (2015) A new general 1-D vadose zone flow solution method Water Resources Research. 51: 4282-4300 |
Lai W, Ogden FL, Steinke RC, et al. (2015) An efficient and guaranteed stable numerical method for continuous modeling of infiltration and redistribution with a shallow dynamic water table Water Resources Research. 51: 1514-1528 |
Ogden FL, Lai W, Steinke RC, et al. (2015) Validation of finite water-content vadose zone dynamics method using column experiments with a moving water table and applied surface flux Water Resources Research. 51: 3108-3125 |
Lai W, Khan AA. (2013) Time stepping in discontinuous Galerkin method Journal of Hydrodynamics. 25: 321-329 |
Lai W, Khan AA. (2012) Discontinuous Galerkin Method for 1D Shallow Water Flows in Natural Rivers Engineering Applications of Computational Fluid Mechanics. 6: 74-86 |