# publications[].label
High-Order Adaptive Time Stepping for the Incompressible Navier--Stokes Equations

# publications[].publisher
Society for Industrial & Applied Mathematics (SIAM)

# publications[].label
COMPUTER AIDED DESIGN PROCEDURE FOR MARINE PROPELLERS.

# publications[].label
Surface Reconstruction via L 1-Minimization

# publications[].label
Nonstandard nonconforming approximation of the stokes problem, I: Periodic boundary conditions

# publications[].label
Linear advection with ill-posed boundary conditions via L1-minimization

# publications[].label
Discontinuous h-p Galerkin approximation of potential flows

# publications[].label
Start-up flows in a three-dimensional rectangular driven cavity of aspect ratio 1:1:2 at Re = 1000

# publications[].label
SECOND-ORDER INVARIANT DOMAIN PRESERVING APPROXIMATION OF THE EULER EQUATIONS USING CONVEX LIMITING

# publications[].publisher
Society for Industrial & Applied Mathematics (SIAM)

# publications[].label
A definition for Large Eddy Simulation approximations of the Navier-Stokes equations

# publications[].label
WELL-BALANCED SECOND-ORDER FINITE ELEMENT APPROXIMATION OF THE SHALLOW WATER EQUATIONS WITH FRICTION

# publications[].publisher
Society for Industrial & Applied Mathematics (SIAM)

# publications[].label
Linear Stabilization for First-Order PDEs

# publications[].label
Modified pressure-correction projection methods: Open boundary and variable time stepping

# publications[].label
An explicit, positivity-preserving flux-corrected transport scheme for the transport equation using continuous finite elements

# publications[].label
Subgrid stabilization of Galerkin approximations of monotone operators

# publications[].label
Simulation of 2D external viscous flows by means of a domain decomposition method

# researcherOn[].label
Approximation Techniques for MHD Flows In Highly Heterogeneous Domains

# researcherOn[].awardedBy.label
National Science Foundation - (Arlington, Virginia, United States)

# researcherOn[].label
Entropy Viscosity and L-1 Based Approximations of Pdes: Exploiting Sparsity

# researcherOn[].awardedBy.label
United States Air Force - (Arlington, Virginia, United States)

# researcherOn[].awardedBy.preferredLabel
DOD-Air Force-Office of Scientific Research

# researcherOn[].label
Robust approximation of nonlinear conservation equations

# researcherOn[].awardedBy.label
United States Army - (Washington D.C., District of Columbia, United States)

# researcherOn[].label
Finite Element Approximation of Nonlinear Systems Developing Shocks, Fronts and Interfaces

# researcherOn[].awardedBy.label
United States Army - (Washington D.C., District of Columbia, United States)

# researcherOn[].label
Robust Approximation of Nonlinear Hyperbolic Systems

# researcherOn[].awardedBy.label
United States Air Force - (Arlington, Virginia, United States)

# researcherOn[].awardedBy.preferredLabel
DOD-Air Force-Office of Scientific Research

# researcherOn[].label
High-Order Approximation Techniques for Nonlinear Hyperbolic Pdes

# researcherOn[].awardedBy.label
National Science Foundation - (Arlington, Virginia, United States)

# researcherOn[].awardedBy.label
National Science Foundation - (Arlington, Virginia, United States)

# researcherOn[].label
Robust and Accurate Approximation of Hyperbolic Systems

# researcherOn[].awardedBy.label
United States Air Force - (Arlington, Virginia, United States)

# researcherOn[].awardedBy.preferredLabel
DOD-Air Force-Office of Scientific Research

# researcherOn[].label
High-Order Invariant Domain Preserving-Numerical Methods for Nonlinear Hyperbolic Systems-

# researcherOn[].awardedBy.label
National Science Foundation - (Arlington, Virginia, United States)

# streetAddress
Texas A&M University; Mathematics; 3368 TAMU

# inTheNews[].label
Exploring the source of stars and planets in a laboratory

# etdChairOf[].label
Yang, Yong (2016-08). Continuous Finite Element Approximation of Hyperbolic Systems. Doctoral Dissertation.

# etdChairOf[].label
Talavatifard, Habiballah (2013-05). Application of L1 Minimization Technique to Image Super-Resolution and Surface Reconstruction. Master's Thesis.

# etdChairOf[].label
Zingan, Valentin Nikolaevich (2012-05). Discontinuous Galerkin Finite Element Method for the Nonlinear Hyperbolic Problems with Entropy-Based Artificial Viscosity Stabilization. Doctoral Dissertation.

# etdChairOf[].label
Castanon Quiroz, Daniel (2016-05). Solving the MHD Equations in the Presence of Non-Axisymmetric Conductors Using the Fourier-Finite Element Method. Doctoral Dissertation.

# etdChairOf[].label
Thompson, Travis Brandon (2013-08). Results towards a Scalable Multiphase Navier-Stokes Solver for High Reynolds Number Flows. Doctoral Dissertation.

# etdChairOf[].label
Alrashed, Fahad Saleh (2015-05). Parallel Multiphase Navier-Stokes Solver. Doctoral Dissertation.

# etdChairOf[].label
Salgado Gonzalez, Abner Jonatan (2010-08). Approximation Techniques for Incompressible Flows with Heterogeneous Properties. Doctoral Dissertation.

# etdChairOf[].label
Quezada De Luna, Manuel (2016-08). High-Order Maximum Principle Preserving (MPP) Techniques for Solving Conservation Laws with Applications on Multiphase Flow. Doctoral Dissertation.

# etdChairOf[].label
Delchini, Marc (2014-12). Extension of the Entropy Viscosity Method to the Multi-D Euler Equations and the Seven-Equation Two-Phase Model. Doctoral Dissertation.