Biblio

Export 143 results:
[ Author(Desc)] Title Type Year
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B
Barter, G. E., and Darmofal, D. L., “Shock capturing with PDE-based artificial viscosity for DGFEM: Part I, Formulation”, Journal of Computational Physics, vol. 229, no. 5, 2010, pp. 1810–1827.
Barter, G. E., “Shock Capturing with PDE-Based Artificial Viscosity for an Adaptive, Higher-Order, Discontinuous Galerkin Finite Element Method”, Masters Thesis, Massachusetts Institute of Technology, 2008.
Bradshaw, S. D., “Physics-based, Reduced-order Combustor Flow Modeling”, Masters Thesis, Massachusetts Institute of Technology, 2002.
C
Cain, M., “A Robust, Locally Preconditioned Multigrid Algorithm for the Navier-Stokes Equations”, Masters Thesis, Texas A&M University, 1999.
Caplan, P. C., “Four-dimensional Anisotropic Mesh Adaptation for Spacetime Numerical Simulations”, Phd Thesis, Massachusetts Institute of Technology, 2019.
Caplan, P. C., Haimes, R., Darmofal, D. L., and Galbraith, M. C., “Extension of local cavity operators to 3d+t spacetime mesh adaptation”, AIAA conference paper, no. 2019-1992, 2019.
Caplan, P. C., Haimes, R., Darmofal, D. L., and Galbraith, M. C., “Anisotropic Geometry-Conforming d-simplicial Meshing via Isometric Embeddings”, Procedia Engineering, vol. 203, 2017, pp. 141-153.
Caplan, P. C. D., “An Adaptive Framework for High-Order, Mixed-Element Numerical Simulations”, Masters Thesis, Massachusetts Institute of Technology, 2014.
Carson, H. A., “Provably Convergent Anisotropic Output-Based Adaptation for Continuous Finite Element Discretizations”, Phd Thesis, Massachusetts Institute of Technology, 2019.
Carson, H. A., Darmofal, D. L., Galbraith, M. C., and Allmaras, S. R., “Analysis of output-based error estimation for finite element methods”, Applied Numerical Mathematics, vol. 118, 2017, pp. 182 - 202.
Carson, H. A., Huang, A. C., Galbraith, M. C., Allmaras, S. R., and Darmofal, D. L., “Mesh optimization via error sampling and synthesis: An update”, AIAA conference paper, no. 2020-0087, 2020.
Carson, H. A., “A Priori Analysis of Global and Local Output Error Estimates for CG, DG and HDG Finite Element Discretizations”, Masters Thesis, Massachusetts Institute of Technology, 2016.
Cary, A., “Non-axisymmetric Effects in Vortex Breakdown”, Phd Thesis, University of Michigan, 1997.
Collin, J. E., “Impact of Aerothermal Modeling on the Estimation of Turbine Blade Life”, Masters Thesis, Massachusetts Institute of Technology, 2004.
Couchman, B. L., Darmofal, D. L., Allmaras, S. R., and Galbraith, M. C., “On the convergence of higher-order finite element methods to weak solutions”, AIAA conference paper, no. 2017-4274, 2017.
Couchman, B. L., “On the Convergence of Higher-Order Finite Element Methods to Weak Solutions”, Masters Thesis, Massachusetts Institute of Technology, 2018.
D
Darmofal, D. L., and Haimes, R., “An Analysis of 3D Particle Path Integration Algorithms”, Journal of Computational Physics, vol. 123, no. 1, 1996, pp. 182 - 195.
Darmofal, D. L., “A massive open online course in aerodynamics”, AIAA conference paper, no. 2015-1514, 2015.
Darmofal, D. L., Cary, A. W., and Powell, K. G., “Wave propagation characteristics of vortical flows in varying-area pipes”, AIAA conference paper, no. AIAA-95-2307, 1995.
Darmofal, D. L., Allmaras, S. R., Yano, M., and Kudo, J., “An adaptive, higher-order discontinuous Galerkin finite element method for aerodynamics”, AIAA conference paper, no. 2013-2871, 2013.
Darmofal, D. L., “Changing pedagogy: What students say”, M.I.T. Aero/Astro Annual, 2005.
Darmofal, D. L., and Haimes, R., “Visualization of 3-d vector fields : Variations on a stream”, AIAA conference paper, no. AIAA-92-0074, 1992.
Darmofal, D. L., and Murman, E. M., “On the trapped wave nature of axisymmetric vortex breakdown”, AIAA conference paper, no. AIAA-94-2318, 1994.
Darmofal, D. L., and Siu, K., “A Robust Multigrid Algorithm for the Euler Equations with Local Preconditioning and Semi-coarsening”, Journal of Computational Physics, vol. 151, no. 2, 1999, pp. 728 - 756.
Darmofal, D. L., Khan, R., Greitzer, E. M., and Tan, C. S., “Vortex core behaviour in confined and unconfined geometries: A quasi-one-dimensional model”, Journal of Fluid Mechanics, vol. 449, 2001, pp. 61–84.

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