Biblio

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Z
Zhang, S., “A Non-parametric Discontinuous Galerkin Formulation of the Integral Boundary Layer Equations with Strong Viscous-inviscid Coupling”, Masters Thesis, Massachusetts Institute of Technology, 2018.
Zhang, S., Galbraith, M. C., Allmaras, S. R., Drela, M., and Darmofal, D. L., “A non-parametric discontinuous Galerkin formulation of the integral boundary layer equations with strong viscous/inviscid coupling”, AIAA conference paper, no. 2017-4278, 2017.
Zhang, S., Drela, M., Allmaras, S. R., Galbraith, M. C., and Darmofal, D. L., “A strongly-coupled non-parametric integral boundary layer method for aerodynamic analysis with free transition”, AIAA conference paper, no. 2019-1154, 2019.
Y
Yano, M., and Darmofal, D. L., “BDDC preconditioning for high-order Galerkin Least-Squares methods using inexact solvers”, Computer Methods in Applied Mechanics and Engineering, vol. 199, no. 45, 2010, pp. 2958–2969.
Yano, M., and Darmofal, D. L., “An optimization-based framework for anisotropic simplex mesh adaptation”, Journal of Computational Physics, vol. 231, no. 22, 2012, pp. 7626–7649.
Yano, M., “Massively Parallel Solver for the High-Order Galerkin Least-Squares Method”, Masters Thesis, Massachusetts Institute of Technology, 2009.
Yano, M., and Darmofal, D. L., “An optimization framework for anisotropic simplex mesh adaptation: Application to aerodynamic flows”, AIAA conference paper, no. 2012–0079, 2012.
Yano, M., and Darmofal, D. L., “On dual-weighted residual error estimates for p-dependent discretizations”, ACDL Report, no. TR-11-1, 2011.
Yano, M., Modisette, J. M., and Darmofal, D. L., “The importance of mesh adaptation for higher-order discretizations of aerodynamic flows”, AIAA conference paper, no. 2011–3852, 2011.
Yano, M., “An Optimization Framework for Adaptive Higher-Order Discretizations of Partial Differential Equations on Anisotropic Simplex Meshes”, Phd Thesis, Massachusetts Institute of Technology, 2012.
W
Wong, J. S., Darmofal, D. L., and Peraire, J., “The solution of the compressible Euler equations at low Mach numbers using a stabilized finite element algorithm”, Computer Methods in Applied Mechanics and Engineering, vol. 190, no. 43, 2001, pp. 5719 - 5737.
Wagner, C. F., “Improving Shock-capturing Robustness for Higher-order Finite Element Solvers”, Masters Thesis, Massachusetts Institute of Technology, 2015.
V
Venditti, D. A., and Darmofal, D. L., “Adjoint error estimation and grid adaptation for functional outputs: Application to quasi-one-dimensional flow”, Journal of Computational Physics, vol. 164, no. 1, 2000, pp. 204–227.
Venditti, D. A., and Darmofal, D. L., “Anisotropic grid adaptation for functional outputs: Application to two-dimensional viscous flows”, Journal of Computational Physics, vol. 187, no. 1, 2003, pp. 22–46.
Venditti, D. A., and Darmofal, D. L., “Grid adaptation for functional outputs: Application to two-dimensional inviscid flows”, Journal of Computational Physics, vol. 176, no. 1, 2002, pp. 40–69.
Venditti, D. A., “Grid Adaptation for Functional Outputs of Compressible Flow Simulations”, Phd Thesis, Massachusetts Institute of Technology, 2002.
S
Sun, H., “Impact of Triangle Shapes Using High-order Discretizations and Direct Mesh Adaptation for Output Error”, Masters Thesis, Massachusetts Institute of Technology, 2009.
Sun, H., “A Robust Simplex Cut-Cell Method for Adaptive High-Order Finite Element Discretizations of Aerodynamics and Multi-Physics Problems”, Phd Thesis, Massachusetts Institute of Technology, 2013.
Sun, H., and Darmofal, D. L., “An adaptive simplex cut-cell method for high-order discontinuous Galerkin discretizations of elliptic interface problems and conjugate heat transfer problems”, Journal of Computational Physics, vol. 278, 2014, pp. 445 - 468.
Sun, H., Darmofal, D. L., and Haimes, R., “A robust simplex cut-cell method for high-order discontinuous Galerkin discretizations of three-dimensional aerodynamic problems”, AIAA conference paper, no. 2013–3082, 2013.
Sun, H., and Darmofal, D. L., “An adaptive simplex cut-cell method for high-order discontinuous Galerkin discretizations of multi-material and multi-physics problems”, AIAA conference paper, no. 2013–2443, 2013.
Sun, H., Darmofal, D. L., and Haimes, R., “On the impact of triangle shapes for boundary layer problems using high-order finite element discretization”, Journal of Computational Physics, vol. 231, no. 2, 2012, pp. 541–557.
Srinivasan, V., “Multidiscipinary Simulation of a Flexible Hydrofoil”, Masters Thesis, Texas A&M University, 1998.
Slotnick, J. P., Khodadoust, A., Alonso, J. J., Darmofal, D. L., Gropp, W. D., Lurie, E. A., Mavriplis, D. J., and Venkatakrishnan, V., “Enabling the environmentally clean air transportation of the future: a vision of computational fluid dynamics in 2030”, Philosophical transactions. Series A, Mathematical, physical, and engineering sciences, vol. 372, no. 2022, 2014, p. 20130317.
Slotnick, J. P., Khodadoust, A., Alonso, J. J., Darmofal, D. L., Gropp, W. D., Lurie, E. A., and Mavriplis, D. J., “CFD Vision 2030 Study: A Path to Revolutionary Computational Aerosciences”, NASA Technical Report, no. NASA/CR-2014-218178, 2014.

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