Victor E. Ginting, Ph.D.

Affiliations: 
2004 Texas A & M University, College Station, TX, United States 
Area:
Mathematics
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"Victor Ginting"

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Raytcho Lazarov grad student 2004 Texas A & M
 (Computational upscaled modeling of heterogeneous porous media flow utilizing finite volume method.)
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Publications

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Al-Mamun A, Barber J, Ginting V, et al. (2020) Contaminant transport forecasting in the subsurface using a Bayesian framework Applied Mathematics and Computation. 387: 124980
Deng Q, Ginting V, McCaskill B. (2019) Construction of Locally Conservative Fluxes for High Order Continuous Galerkin Finite Element Methods Journal of Computational and Applied Mathematics. 359: 166-181
Akbari H, Engsig-Karup AP, Ginting V, et al. (2019) A multiscale direct solver for the approximation of flows in high contrast porous media Journal of Computational and Applied Mathematics. 359: 88-101
Aryana S, Furtado F, Ginting V, et al. (2018) On series solution for second order semilinear parabolic IBVPs Journal of Computational and Applied Mathematics. 330: 499-518
Wang Y, Aryana SA, Furtado F, et al. (2018) Analysis of Nonequilibrium Effects and Flow Instability in Immiscible Two-Phase Flow in Porous Media Advances in Water Resources. 122: 291-303
Deng Q, Ginting V. (2018) Locally Conservative Continuous Galerkin FEM for Pressure Equation in Two-Phase Flow Model in Subsurfaces Journal of Scientific Computing. 74: 1264-1285
Deng Q, Ginting V, McCaskill B, et al. (2017) A locally conservative stabilized continuous Galerkin finite element method for two-phase flow in poroelastic subsurfaces Journal of Computational Physics. 347: 78-98
Ginting V, Lin G, Liu J. (2016) On Application of the Weak Galerkin Finite Element Method to a Two-Phase Model for Subsurface Flow Journal of Scientific Computing. 66: 225-239
Chaudhry JH, Estep DJ, Ginting V, et al. (2015) A Posteriori Analysis for Iterative Solvers for Nonautonomous Evolution Problems Siam/Asa Journal On Uncertainty Quantification. 3: 434-459
Johansson A, Chaudhry JH, Carey V, et al. (2015) Adaptive finite element solution of multiscale PDE-ODE systems Computer Methods in Applied Mechanics and Engineering. 287: 150-171
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