Publications

Conference papers that have been superceded by archival journal publications are not included.

Stability and Convergence

  1. M. Zandsalimy. Stability analysis and improvement in computational fluid dynamics. PhD thesis, 2024.

  2. M. Zandsalimy and C. Ollivier-Gooch. CFD Stability Improvement Using Dynamic Mode Decomposition of Solution Update Vectors. Journal of Computational Physics, v 513, September 2024.doi: 10.1016/j.jcp.2024.113195

  3. M. Zandsalimy and C. Ollivier-Gooch. Residual Vector And Solution Mode Analysis Using Semi-Supervised Machine Learning For Mesh Modification And CFD Stability Improvement. Journal of Computational Physics, v 510, August 2024. Preprint doi: 10.1016/j.jcp.2024.113063

  4. A. Mirshahi and C. Ollivier-Gooch. Automated Convergence Acceleration of Flow Solvers Using Dynamic Mode Decomposition. Proceedings of the 62nd American Institute for Aeronautics and Astronautics Aerospace Sciences Meeting, Orlando, FL, January 2024. Conference paper doi:10.2514/6.2024-2871

  5. A. Mirshashi. Convergence acceleration of flow solvers using modal decomposition schemes. MASc thesis, 2023.

  6. M. Zandsalimy and C. Ollivier-Gooch. A Novel Approach to Mesh Optimization to Stabilize Unstructured Finite Volume Simulations. Journal of Computational Physics, v 453, March, 2022. Accepted copy doi:10.1016/j.jcp.2022.110959

  7. R. Zangeneh and C. Ollivier-Gooch. Boundary Condition Optimization to Improve the Stability of Finite-Volume Methods on Unstructured Meshes. Computers and Fluids, v 199, March, 2020. Submitted version doi:10.1016/j.compfluid.2019.104418

  8. R. Zangeneh. Numerical stability analyses and improvement of cell-centered finite volume methods on unstructured meshes. PhD thesis, 2019.

  9. R. Zangeneh and C. Ollivier-Gooch. Stability Analysis and Improvement of the Solution Reconstruction for Cell-Centered Finite Volume Methods on Unstructured Meshes. Journal of Computational Physics, v 393(15), pp 375–405, September, 2019. Accepted copy doi:10.1016/j.jcp.2019.05.002

  10. R. Zangeneh and C. Ollivier-Gooch. Mesh Optimization to Improve the Stability of Finite-Volume Methods on Unstructured Meshes. Computers and Fluids, v 156, pp 590-601, October, 2017. Accepted copy doi:10.1016/j.compfluid.2017.04.020

  11. L. Chen. Stability analysis and stabilization of unstructured finite volume method . MASc thesis, 2016.

Error Analysis and Error Reduction

  1. A. Jayasankar and C. Ollivier-Gooch. Adjoint Error Correction on Unstructured Finite Volume Solvers. ASME Journal of Verification, Validation, and Uncertainty Quantification, February 2025.Accepted copy doi:10.1115/F1.4067686

  2. A. Jayasankar and C. Ollivier-Gooch. On Order Elevation for Unstructured Finite Volume Solvers using Defect Correction. ASME Journal of Verification, Validation, and Uncertainty Quantification, February 2025.Accepted copy doi:10.1115/F1.4067686

  3. W. Tyson, G. Yan, C. Roy, and C. Ollivier-Gooch. Relinearization of the Error Transport Equations for Arbitrarily High-Order Error Estimates. Journal of Computational Physics, v 397, November, 2019. doi:10.1016/j.jcp.2019.108867.

  4. W. Tyson, C. Roy, and C. Ollivier–Gooch. A Novel Reconstruction Technique for Finite-Volume Truncation Error Estimation. Proceedings of the 57th American Institute for Aeronautics and Astronautics Aerospace Sciences Meeting, San Diego, CA, January 2019.Conference paper doi:10.2514/6.2019-2174

  5. G. Yan and C. Ollivier-Gooch. Applications of the Unsteady Error Transport Equation on Unstructured Meshes. American Institute for Aeronautics and Astronautics Journal, v 56(11), pp 4463–4473, November, 2018. Accepted copy doi:10.2514/1.J057024

  6. G. Yan. Numerical estimation of discretization error on unstructured meshes. PhD thesis, 2018.

  7. M. Sharbatdar and C. Ollivier-Gooch. Adjoint-Based Functional Correction for Unstructured Mesh Finite Volume Methods, Journal of Scientific Computing, v 76(1), pp 1–23, July, 2018. Accepted copy doi:10.1007/s10915-017-0611-8

  8. M. Sharbatdar and C. Ollivier-Gooch. Mesh Adaptation using C1 Interpolation of the Solution in an Unstructured Finite Volume Solver. International Journal for Numerical Methods in Fluids, v 86(10), pp 637–654, April, 2018. Accepted copy doi:10.1002/fld.4471

  9. M. Sharbatdar. Error estimation and mesh adaptation paradigm for unstructured mesh finite volume methods. PhD thesis, 2017.

  10. G. Yan and C. Ollivier-Gooch. On Efficiently Obtaining Higher-Order Discretization Error Estimates for Unstructured Finite-Volume Methods using the Error Transport Equation. ASME Journal of Verification, Validation and Uncertainty Quantification, v 2(4), December, 2017. Accepted copy doi:10.1115/1.4039188

  11. G. Yan and C. Ollivier-Gooch. Towards Higher Order Discretization Error Estimation by Error Transport using Unstructured Finite-Volume Methods for Unsteady Problems. Computers and Fluids, v 154, pp 245–255, September, 2017. Accepted copy doi:10.1016/j.compfluid.2017.06.012

  12. M. Sharbatdar, A. Jalali, and C. Ollivier-Gooch. Smoothed Truncation Error in Functional Error Estimation and Correction Using Adjoint Methods in an Unstructured Finite Volume Solver. Computers and Fluids, v 140, pp 406–421, November, 2016. Accepted copy doi:10.1016/j.compfluid.2016.10.019

  13. C. Sejekan. Improving finite-volume diffusive fluxes through better reconstruction. MASc thesis, 2016.

  14. C. Sejekan and C. Ollivier-Gooch. Improving Finite Volume Diffusive Fluxes Through Better Reconstruction. Computers and Fluids, v. 139, pp 216–232, November, 2016. Accepted copy doi:10.1016/j.compfluid.2016.08.002

  15. H. Fan and C. Ollivier-Gooch. The Impact of Unstructured Mesh Generation Approach on Truncation Error. Proceedings of the American Institute of Aeronautics and Astronautics 54th Aerospace Sciences Meeting, San Diego, California, January 2016.

  16. V. Puneria. Truncation error analysis for diffusion schemes in boundary regions of unstructured meshes. MASc thesis, 2015.

  17. A. Jalali, M. Sharbatdar, and C. Ollivier-Gooch. Accuracy Assessment of Finite Volume Discretization Schemes on Unstructured Meshes. Computers and Fluids, v. 101, pp 220-232, 2014. Accepted copy doi:10.1016/j.compfluid.2014.06.008

  18. A. Jalali. Truncation error analysis of unstructured finite volume discretization schemes. MASc thesis, 2012.

High-Order Accurate Finite Volume Methods

  1. S. Hoshyari, E. Mirzaee, and C. Ollivier-Gooch. Efficient Steady-State Convergence for a Higher-Order Unstructured Finite Volume Solver for Compressible Flows. AIAA Journal, v 58 (4), pp 1490–1505, April, 2020. Accepted copy doi:10.2514/1.J058537

  2. A. Jalali and C. Ollivier-Gooch. An hp-Adaptive Unstructured Finite Volume Solver for Compressible Flows. International Journal for Numerical Methods in Fluids, v 85(10), pp 563–582, December 2017. Accepted copy doi:10.1002/fld.4396

  3. S. Hoshyari. A higher-order unstructured finite volume solver for three-dimensional compressible flows. MASc thesis, 2017.

  4. A. Jalali and C. Ollivier-Gooch. Higher-order Unstructured Finite Volume RANS Solution of Turbulent Compressible Flows. Computers and Fluids, v 143, pp 32–47, January, 2017. Accepted copy doi:10.1016/j.compfluid.2016.11.004

  5. A. Jalali. An adaptive higher-order unstructured finite volume solver for turbulent compressible flows. PhD thesis, 2017.

  6. C. Michalak and C. Ollivier-Gooch. Globalized Matrix-explicit Newton-GMRES for High-Order Accurate Inviscid Compressible Flow Solvers. Computers and Fluids, v. 39, pp. 1156–1167, 2010. Accepted copy doi:10.1016/j.compfluid.2010.02.008

  7. C. Michalak. Efficient high-order accurate unstructured finite-volume algorithms for viscous and inviscid compressible flows. PhD thesis, 2009.

  8. C. Michalak and C. Ollivier-Gooch. Accuracy Preserving Limiter for the High-order Accurate Solution of the Euler Equations. Journal of Computational Physics, v 228 (23), pp 8693–8711, 2009. Accepted copy doi:10.1016/j.jcp.2009.08.021

  9. C. Ollivier-Gooch, A. Nejat, and C. Michalak. Obtaining and Verifying High-Order Finite-Volume Solutions to the Euler Equations on Unstructured Meshes. American Institute for Aeronautics and Astronautics Journal, v 47 (9), pp 2105–2120, 2009. Accepted copy doi:10.2514/1.40585

  10. A. Nejat and C. Ollivier-Gooch. A Higher-Order Accurate Unstructured Finite Volume Newton-Krylov Algorithm for Inviscid Compressible Flows. Journal of Computational Physics, v 227 (4), pp 2582–2609, 2008. Accepted copy doi:10.1016/j.jcp.2007.11.011

  11. A. Nejat and C. Ollivier-Gooch. Effect of Discretization Order on Preconditioning and Convergence of a Higher-Order Unstructured Newton-GMRES Solver for the Euler Equations. Journal of Computational Physics, v 227(4), pp 2366–2386, 2008. Accepted copy doi:10.1016/j.jcp.2007.10.024

  12. A. Nejat. A higher-order accurate unstructured finite volume Newton-Krylov algorithm for inviscid compressible flows. PhD thesis, 2007.

  13. C. Boivin and C. Ollivier-Gooch. A Toolkit for Numerical Simulation of PDE’s II: Generic Solution of Multiphysics Problems. Computer Methods in Applied Mechanics and Engineering, v 193 (36–38), pp 3891-3918, 2004. Preprint  doi:10.1016/j.cma.2004.02.007

  14. C. Ollivier-Gooch. A Toolkit for Numerical Simulation of PDE’s: I. Fundamentals of Generic Finite-Volume Simulation. Computer Methods in Applied Mechanics and Engineering, v 192 (9–10), pp 1147–1175, 2003. Accepted copy doi:10.1016/S0045-7825(02)00602-3

  15. C. Boivin. Infrastructure for solving generic multiphysics problems. PhD thesis, 2003.

  16. H. Perera. Development and verification of the generic three dimensional finite volume solver. MASc thesis, 2003.

  17. C. Ollivier-Gooch and M. Van Altena. A High-Order Accurate Unstructured Mesh Finite-Volume Scheme for the Advection-Diffusion Equation. Journal of Computational Physics, v 181 (2), pp 729–752, 2002.Accepted copy doi:10.1016/j.jcp.2002.7159

  18. M. Van Altena. High-order finite-volume discretisations for solving a modified advection-diffusion problem on unstructured triangular meshes. MASc thesis, 1999.

  19. C. Ollivier-Gooch. Quasi-ENO Schemes for Unstructured Meshes Based on Unlimited Data-Dependent Least-Squares Reconstruction. Journal of Computational Physics, v 133 (1), pp. 6–17, 1997. Accepted copy doi:10.1006/jcph.1996.5584

  20. C. Ollivier-Gooch. Multigrid Acceleration of an Upwind Euler Solver on Unstructured Meshes. American Institute for Aeronautics and Astronautics Journal, v 33 (10), pp. 1822–1827, 1995.doi:10.2514/3.12733

Mesh Generation and Adaptation Methodology

  1. D. P. Sanjaya, A. Rangarajan, and C. Ollivier-Gooch. Error Sampling and Synthesis for High-Order Node Movement. Proceedings of the American Institute for Aeronautics and Astronautics SciTech Forum, Orlando, FL, January, 2025. Accepted copy Version of record

  2. S. Kebriti and C. Ollivier-Gooch. Parallel Exascale Mesh Generation by Subdivision. Proceedings of the American Institute for Aeronautics and Astronautics Aviation Forum, Las Vegas, NV, July 2024. Accepted copy Version of record

  3. S. Kebriti. Parallel exascale mesh generation by subdivision. MASc thesis, 2024.

  4. Z. Xiao, C. Ollivier-Gooch and J. D. Zuniga-Vazquez. Anisotropic tetrahedral mesh adaptation with improved metric alignment and orthogonality. Computer Aided Design, v 143, February, 2022. Accepted copy doi:10.1016/j.cad.2021.103136

  5. Z. Xiao and C. Ollivier-Gooch. Smooth Gradation of Anisotropic Meshes Using Log-Euclidean Metrics. AIAA Journal, v 59 (10), October, 2021. Accepted copy doi:10.2514/1.J059864

  6. N. Earle. Anisotropic advancing layer mesh generation. MASc thesis, 2021.

  7. J. Singh. Entire domain advancing layer surface mesh (EDAMSurf) generation. MASc thesis, 2020.

  8. C. Ollivier-Gooch. Generation of Exascale Meshes by Subdivision of Coarse Meshes. Proceedings of the 58th American Institute for Aeronautics and Astronautics Aerospace Sciences Meeting, Orlando, FL, January 2020.Conference paper doi:10.2514/6.2020-1404

  9. J. Singh and C. Ollivier-Gooch. Advancing Layer Surface Mesh Generation. Proceedings of the 58th American Institute for Aeronautics and Astronautics Aerospace Sciences Meeting, Orlando, FL, January 2020.doi:10.2514/6.2020-0902

  10. S. Malik. Mesh adaptation for wakes via surface insertion. MASc thesis, 2019.

  11. S. Malik and C. Ollivier-Gooch. Mesh Adaptation for Wakes via Surface Insertion. Proceedings of the 57th American Institute for Aeronautics and Astronautics Aerospace Sciences Meeting, San Diego, CA, January 2019.Conference paper doi:10.2514/6.2019-1996

  12. R. Zangeneh and C. Ollivier-Gooch. Thread-Parallel Mesh Improvement using Face and Edge Swapping and Vertex Insertion. Computational Geometry: Theory and Applications, v 70, pp 31–48, February, 2018. Accepted copy doi:10.1016/j.comgeo.2018.01.006

  13. H. Fan and C. Ollivier-Gooch. The Impact of Unstructured Mesh Generation Approach on Errors. Proceedings of the 23rd American Institute for Aeronautics and Astronautics Computational Fluid Dynamics Conference, Denver, CO, June 2017.Conference paper doi:10.2514/6.2017-3105

  14. H. Fan. The impact of mesh regularity on errors. MASc thesis, 2017.

  15. L. Numerow and C. Ollivier-Gooch. A Mixed-Element 3D Advancing Layer Mesh Generator For Complex Geometries. Proceedings of the 23rd American Institute for Aeronautics and Astronautics Computational Fluid Dynamics Conference, Denver, CO, June 2017.Conference paper doi:10.2514/6.2017-3453

  16. D. Zaide and C. Ollivier-Gooch. Inserting a Surface into an Existing Unstructured Mesh. International Journal for Numerical Methods in Engineering, v. 106 (6), pp 484–500, 2016. Accepted copy doi:10.1002/nme.5132

  17. J. D. Zuniga Vasquez. Adaptive creation of orthogonal anisotropic triangular meshes using target matrices. MASc thesis, 2015.

  18. J. Zuniga Vasquez and C. Ollivier-Gooch. Target-based Orthogonal Anisotropic Mesh Adaptation. Proceedings of the American Institute of Aeronautics and Astronautics 22nd Computational Fluid Dynamics Conference, Dallas, Texas, June 2015.Conference paper

  19. R. Zangeneh. Thread-parallel mesh generation and improvement using face-edge swapping and vertex insertion. MASc thesis, 2014.

  20. M. Sharbatdar. Anisotropic mesh adaptation : recovering quasi-structured meshes. MASc thesis, 2012.

  21. S. Gosselin and C. Ollivier-Gooch. Constructing Constrained Delaunay Tetrahedralizations of Volumes Bounded By Piecewise Smooth Surfaces. International Journal for Computational Geometry with Applications, v. 21 (5), pp 571–594, 2011. doi:10.1142/S0218195911003810

  22. S. Gosselin and C. Ollivier-Gooch. Tetrahedral mesh generation using Delaunay refinement with non-standard quality measures. International Journal for Numerical Methods in Engineering, v. 87 (8), pp 795–820, 2011. Accepted copy doi:10.1002/nme.3138

  23. C. Ollivier-Gooch, L. Diachin, M. Shephard, T. Tautges, J. Kraftcheck, V. Leung, X. Luo and M. Miller, An Interoperable, Data-Structure-Neutral Component for Mesh Query and Manipulation. ACM Transactions on Mathematical Software, v. 37 (3), article number 29, 2010. Accepted copy doi:10.1145/1824801.1864430

  24. D. Pagnutti and C. Ollivier-Gooch. Two-dimensional Delaunay-Based Anisotropic Mesh Refinement. Engineering with Computers, v. 26 (4), pp 407–418, 2010. Accepted copy doi:10.1007/s00366-009-0143-4

  25. S. Gosselin. Delaunay refinement mesh generation of curve-bounded domains. PhD thesis, 2009.

  26. D. Pagnutti and C. Ollivier-Gooch. A Generalized Framework for High Order Anisotropic Mesh Adaptation. Computers and Structures, v. 87, pp 670–679, 2009. Accepted copy doi:10.1016/j.compstruc.2008.11.008

  27. D. Pagnutti. Anisotropic adaptation: metrics and meshes. MASc thesis, 2008.

  28. K. Chand, L. Freitag Diachin, C. Ollivier-Gooch, M. Shephard, T. Tautges, and H. Trease. Toward Interoperable Mesh, Geometry and Field Components for PDE Simulation Development. Engineering with Computers, v 24(2), pp 165–182, 2008. Accepted copy doi:10.1007/s00366-007-0080-z

  29. C. Ollivier-Gooch. Coarsening Unstructured Meshes by Edge Contraction. International Journal for Numerical Methods in Engineering, v 57 (3), pp 391–414, 2003.Accepted copy doi:10.1002/nme.682

  30. C. Boivin and C. Ollivier-Gooch. Guaranteed-Quality Triangular Mesh Generation for Domains with Curved Boundaries. International Journal for Numerical Methods in Engineering, v 55 (10), pp. 1185–1213, 2002.Accepted copy doi:10.1002/nme.542

  31. C. Ollivier-Gooch and C. Boivin. Guaranteed-Quality Simplicial Mesh Generation with Cell Size and Grading Control. Engineering with Computers, v 17 (3), pp. 269–286, 2001. Accepted copy doi:10.1007/PL00013390

  32. L. Freitag and C. Ollivier-Gooch. A Cost/Benefit Analysis of Simplicial Mesh Improvement Techniques as Measured by Solution Efficiency. International Journal for Computational Geometry with Applications, v 10 (4), pp. 361–382, 2000. doi:10.1142/S0218195900000218

  33. L. Freitag and C. Ollivier-Gooch. Tetrahedral Mesh Improvement Using Swapping and Smoothing. International Journal for Numerical Methods in Engineering, v 40 (21), pp. 3979–4002, 1997.Accepted copy doi:10.1002/(SICI)1097-0207(19971115)40:21<3979::AID-NME251>3.0.CO;2-9

Meshing Applications

  1. A. Assonitis, R. Paciorri, C. Ollivier-Gooch, and A. Bonfiglioli. 3D flow computations over blunt bodies at hypersonic speeds using shock-fitting technique. Proceedings of the American Institute for Aeronautics and Astronautics Aviation Forum, Chicago, IL, June 2022.Conference paper doi:10.2514/6.2022-3989

  2. C. Ollivier-Gooch, R. Paciorri, A. Bonfiglioli, and A. Assonitis. An Unstructured Shock-Fitting Technique for Three-Dimensional Flows with Shock Interactions. Proceedings of the 14th World Congress on Computational Mechanics, January, 2021, Paris, France (virtual) (12 pages).

  3. R. Pepe, A. Bonfiglioli, R. Paciorri, A. Lani, J. G. Mena, and C. Ollivier-Gooch. Towards a Modular Approach for Unstructured Shock-Fitting. Proceedings of the Sixth European Conference on Computational Fluid Dynamics, Barcelona, July 2014 (12 pages).

  4. C.F. Zhou, P.T. Yue, J.J. Feng, C. Ollivier-Gooch, and H.H. Hu. 3D phase-field simulations of interfacial dynamics in Newtonian and viscoelastic fluids. Journal of Computational Physics, v. 229 (2), pp. 498–511, 2010. doi:10.1016/j.jcp.2009.09.039

  5. P. Yue, C. Zhou, J. J. Feng, C. Ollivier-Gooch and H. H. Hu. Phase-Field Simulations of Interfacial Dynamics in Viscoelastic Fluids Using Finite Elements with Adaptive Meshing. Journal of Computational Physics, v 219, pp 47–67, 2006.doi:10.1016/j.jcp.2006.03.016

AIAA Workshops

  1. C. Ollivier-Gooch and J. G. Coder. Fourth AIAA High-Lift Prediction Workshop: Fixed-Grid Reynolds-Averaged Navier–Stokes Summary. Journal of Aircraft, 2023.Accepted copy 10.2514/1.C037184

  2. C. Ollivier-Gooch. Summary of Discussions of Mesh Impact on CFD Simulations at GMGW2. Proceedings of the 24th American Institute for Aeronautics and Astronautics Computational Fluid Dynamics Conference, Dallas, TX, June 2019.Conference paper doi:10.2514/6.2019-3461

  3. C. Ollivier-Gooch. Is the Problem with the Mesh, the Turbulence Model, or the Solver? Statistical Analysis of High Lift and Drag Prediction Workshop Data. Proceedings of the 57th American Institute for Aeronautics and Astronautics Aerospace Sciences Meeting, San Diego, CA, January 2019.Conference paper doi:10.2514/6.2019-1334

  4. C. Ollivier-Gooch. Analysis of Unstructured Meshes from GMGW-1 / HiLiftPW-3. Proceedings of the 56th American Institute for Aeronautics and Astronautics Aerospace Sciences Meeting, Orlando, FL, January 2018.Conference paper doi:10.2514/6.2018-0132

  5. J. Dannenhoffer III and C. Ollivier-Gooch. Methods for the Evaluation of Candidate Meshes for the Geometry and Mesh Generation Workshop. Proceedings of the 23rd American Institute for Aeronautics and Astronautics Computational Fluid Dynamics Conference, Denver, CO, June 2017.Conference paper doi:10.2514/6.2017-3106

Pulp and Paper Applications

  1. S. Delfel, J. Olson, D. Martinez, A. Regairaz, C. Ollivier-Gooch, and A. Huovinen. Influence of Cylinder Design and Other Factors on Capacity and Power Consumption in a Pressure Screen. Appita Journal, v. 64 (1), pp 55–61, 2011.

  2. M. Hamelin, S. Delfel, J. Olson, and C. Ollivier-Gooch. High Performance Multi-Element Foil Pulp Screen Rotor – Pilot and Mill Trials. Journal of Pulp and Paper Science, v. 36 (3–4), pp. 124–128, 2010.

  3. S. Delfel, C. Ollivier-Gooch, and J. Olson. A Numerical Investigation into the Effectiveness of Multi-Element Pressure Screen Rotor Foils. ASME Journal of Fluids Engineering, v. 131 (1), article 011101, 2009. doi:10.1115/1.2979002

  4. A. Luukkonen, S. Delfel, J. Olson, C. Ollivier-Gooch, and C. Pfleuger. A computational fluid dynamic simulation of the pressure pulses produced by a solid core pulp screen rotor. Appita Journal, v. 61 (6), pp 479–484, 2008.

  5. J. Olson, C. Pflueger, S. Delfel, C. Ollivier-Gooch, P. Martin, F. Vaulot, and R. Gooding. High Performance Foil Rotor Improves De-Ink Pulp Screening. Progress in Paper Recycling, v. 17 (4), pp 5–10, 2008.

  6. M. Feng, J. Gonzalez, J. Olson, C. Ollivier-Gooch, and R. Gooding. Experimental and Computational Study for Airfoil-Shaped Rotors in Pressure Screens. ASME Journal of Fluids Engineering, v 127 (2), pp 347–357, 2005.

  7. A. Roshanzamir, C. Ollivier-Gooch, R. Kerekes, and S. Green. Hydrodynamic pressure generated by doctoring in blade gap formers. TAPPI Journal, v 84 (7), p. 55, 2001. Full-length version available through TAPPI website at www.tappi.org.

Other Topics

  1. A. Hedayat and C. Ollivier-Gooch, Detecting Under-Resolved Flow Physics Using Supervised Machine Learning, AIAA Journal, Vol. 61(9), pp. 3958-3975, 2023. Accepted copy doi:10.2514/1.J062884

  2. A. Hedayat. Detecting missing flow separation and predicting error in drag using supervised machine learning. MASc thesis, 2022.

  3. V. Joshi, R. K. Jaiman, and C. Ollivier-Gooch. A variational flexible multibody formulation for partitioned fluid–structure interaction: Application to bat-inspired drones and unmanned air-vehicles. Computers and Mathematics with Applications, v 80(12), December, 2020. doi:10.1016/j.camwa.2020.09.020

  4. A. Jalali, M. Sharbatdar, and C. Ollivier-Gooch. An Efficient Implicit Unstructured Finite Volume Solver for Generalized Newtonian Fluids. International Journal of Computational Fluid Dynamics, v. 30 (3), pp 201–217, 2016. Accepted copy doi:10.1080/10618562.2016.1188202

  5. M. Azab. Aerodynamic optimization using high-order finite-volume CFD simulations. PhD thesis, 2011.

  6. H. Invarsdottir, C. Ollivier-Gooch, and S. Green. Computational Study of the Flow Around a Ducted Tip Hydrofoil. ASME Journal of Fluids Engineering, v 127 (1), pp 172–176, 2005.doi:10.1115/1.1852489

  7. S. Gosselin. A numerical shape optimization framework for generic problems solved on unstructured triangular meshes. MASc thesis, 2004.