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Publications of Guglielmo Scovazzi    :chronological  alphabetical  combined  bibtex listing:

Papers Published

  1. Atallah, NM; Canuto, C; Scovazzi, G, Analysis of the weighted shifted boundary method for the Poisson and Stokes problems, Computers and Mathematics with Applications, vol. 205 (March, 2026), pp. 63-85 [doi]  [abs]
  2. Xu, D; Colomés, O; Main, A; Li, K; Atallah, NM; Abboud, N; Scovazzi, G, A weighted shifted boundary method for the Navier-Stokes equations with immersed moving boundaries, Journal of Computational Physics, vol. 548 (March, 2026) [doi]  [abs]
  3. Yang, CH; Scovazzi, G; Krishnamurthy, A; Ganapathysubramanian, B, A shifted boundary method for thermal flows, Journal of Computational Physics, vol. 547 (February, 2026) [doi]  [abs]
  4. Yang, CH; Scovazzi, G; Krishnamurthy, A; Ganapathysubramanian, B, Simulating incompressible flows over complex geometries using the shifted boundary method with incomplete adaptive octree meshes, Journal of Computational Physics, vol. 544 (January, 2026) [doi]  [abs]
  5. Karki, S; Shadkhah, M; Yang, CH; Balu, A; Scovazzi, G; Krishnamurthy, A; Ganapathysubramanian, B, Direct flow simulations with implicit neural representation of complex geometry, Computer Methods in Applied Mechanics and Engineering, vol. 446 (November, 2025) [doi]  [abs]
  6. Scovazzi, G; Düster, A; Evans, JA; Ganapathysubramanian, B; Hsu, MC; Larson, MG; Rank, E; Yan, J, PREFACE TO PART II OF THE SPECIAL ISSUE ON IMMERSED-BOUNDARY VARIATIONAL METHODS: THEORY, DATA STRUCTURES, AND APPLICATIONS, Advances in Computational Science and Engineering, vol. 4 (June, 2025), pp. i-ii [doi]
  7. Yang, CH; Scovazzi, G; Krishnamurthy, A; Ganapathysubramanian, B, OCTREE-BASED ADAPTIVE MESH REFINEMENT AND THE SHIFTED BOUNDARY METHOD FOR EFFICIENT FLUID DYNAMICS SIMULATIONS, Advances in Computational Science and Engineering, vol. 4 (June, 2025), pp. 57-84 [doi]  [abs]
  8. Li, K; Gorgi, A; Rossi, R; Scovazzi, G, The Shifted Boundary Method for contact problems, Computer Methods in Applied Mechanics and Engineering, vol. 440 (May, 2025) [doi]  [abs]
  9. Scovazzi, G; Düster, A; Evans, JA; Ganapathysubramanian, B; Hsu, MC; Larson, MG; Rank, E; Yan, J, PREFACE: TO PART I OF THE SPECIAL ISSUE ON IMMERSED-BOUNDARY VARIATIONAL METHODS: THEORY, DATA STRUCTURES, AND APPLICATIONS, Advances in Computational Science and Engineering, vol. 3 (March, 2025), pp. i-ii [doi]
  10. Atallah, NM; Mittal, K; Scovazzi, G; Tomov, VZ, A high-order Shifted Interface Method for Lagrangian shock hydrodynamics, Journal of Computational Physics, vol. 523 (February, 2025) [doi]  [abs]
  11. Li, K; Rodríguez-Ferran, A; Scovazzi, G, Crack branching and merging simulations with the shifted fracture method, Computer Methods in Applied Mechanics and Engineering, vol. 433 (January, 2025) [doi]  [abs]
  12. Zeng, X; Song, T; Scovazzi, G, A Shifted Boundary Method for the compressible Euler equations, Journal of Computational Physics, vol. 520 (January, 2025) [doi]  [abs]
  13. Antonelli, N; Aristio, R; Gorgi, A; Zorrilla, R; Rossi, R; Scovazzi, G; Wüchner, R, The Shifted Boundary Method in Isogeometric Analysis, Computer Methods in Applied Mechanics and Engineering, vol. 430 (October, 2024) [doi]  [abs]
  14. Xu, D; Colomés, O; Main, A; Li, K; Atallah, NM; Abboud, N; Scovazzi, G, A weighted shifted boundary method for immersed moving boundary simulations of Stokes' flow, Journal of Computational Physics, vol. 510 (August, 2024) [doi]  [abs]
  15. Atallah, NM; Tomov, VZ; Scovazzi, G, Weak boundary conditions for Lagrangian shock hydrodynamics: A high-order finite element implementation on curved boundaries, Journal of Computational Physics, vol. 507 (June, 2024) [doi]  [abs]
  16. Atallah, NM; Scovazzi, G, Nonlinear elasticity with the Shifted Boundary Method, Computer Methods in Applied Mechanics and Engineering, vol. 426 (June, 2024) [doi]  [abs]
  17. Errante, M; Klein, M; Ferrero, A; Larocca, F; Scovazzi, G; Germano, M, Mixed Averaging Procedures, Flow Turbulence and Combustion, vol. 112 no. 4 (April, 2024), pp. 1001-1008 [doi]  [abs]
  18. Zorrilla, R; Rossi, R; Scovazzi, G; Canuto, C; Rodríguez-Ferran, A, A shifted boundary method based on extension operators, Computer Methods in Applied Mechanics and Engineering, vol. 421 (March, 2024) [doi]  [abs]
  19. Yang, CH; Saurabh, K; Scovazzi, G; Canuto, C; Krishnamurthy, A; Ganapathysubramanian, B, Optimal surrogate boundary selection and scalability studies for the shifted boundary method on octree meshes, Computer Methods in Applied Mechanics and Engineering, vol. 419 (February, 2024) [doi]  [abs]
  20. Antonelli, N; Gorgi, A; Aristio, R; Zorrilla, R; Rossi, R; Scovazzi, G; Wüchner, R, Application of the isogeometric shifted boundary method to the Poisson problem, Proceedings of ISMA 2024 International Conference on Noise and Vibration Engineering and Usd 2024 International Conference on Uncertainty in Structural Dynamics (January, 2024), pp. 1407-1419  [abs]
  21. Li, K; Michopoulos, JG; Iliopoulos, A; Steuben, JC; Scovazzi, G, Complex-geometry simulations of transient thermoelasticity with the Shifted Boundary Method, Computer Methods in Applied Mechanics and Engineering, vol. 418 (January, 2024) [doi]  [abs]
  22. Collins, JH; Lozinski, A; Scovazzi, G, A penalty-free Shifted Boundary Method of arbitrary order, Computer Methods in Applied Mechanics and Engineering, vol. 417 (December, 2023) [doi]  [abs]
  23. Scovazzi, G; Zorrilla, R; Rossi, R, A kinematically stabilized linear tetrahedral finite element for compressible and nearly incompressible finite elasticity, Computer Methods in Applied Mechanics and Engineering, vol. 412 (July, 2023) [doi]  [abs]
  24. Li, K; Rodríguez-Ferran, A; Scovazzi, G, The simple shifted fracture method, International Journal for Numerical Methods in Engineering, vol. 124 no. 12 (June, 2023), pp. 2837-2875 [doi]  [abs]
  25. Li, K; Rodríguez-Ferran, A; Scovazzi, G, A blended shifted-fracture/phase-field framework for sharp/diffuse crack modeling, International Journal for Numerical Methods in Engineering, vol. 124 no. 4 (February, 2023), pp. 998-1030 [doi]  [abs]
  26. Zeng, X; Stabile, G; Karatzas, EN; Scovazzi, G; Rozza, G, Embedded domain Reduced Basis Models for the shallow water hyperbolic equations with the Shifted Boundary Method, Computer Methods in Applied Mechanics and Engineering, vol. 398 (August, 2022) [doi]  [abs]
  27. Atallah, NM; Canuto, C; Scovazzi, G, The high-order Shifted Boundary Method and its analysis, Computer Methods in Applied Mechanics and Engineering, vol. 394 (May, 2022) [doi]  [abs]
  28. Li, K; Atallah, NM; Rodríguez-Ferran, A; Valiveti, DM; Scovazzi, G, The shifted fracture method, International Journal for Numerical Methods in Engineering, vol. 122 no. 22 (November, 2021), pp. 6641-6679 [doi]  [abs]
  29. Atallah, NM; Canuto, C; Scovazzi, G, The shifted boundary method for solid mechanics, International Journal for Numerical Methods in Engineering, vol. 122 no. 20 (October, 2021), pp. 5935-5970 [doi]  [abs]
  30. Atallah, NM; Canuto, C; Scovazzi, G, Analysis Of The Shifted Boundary Method For The Poisson Problem In Domains With Corners, Mathematics of Computation, vol. 90 no. 331 (September, 2021), pp. 2041-2069 [doi]  [abs]
  31. Scovazzi, G; Colomés, O; Abboud, N; Veveakis, M; del Castillo, EM; Valiveti, D; Huang, H, A blended transient/quasistatic Lagrangian framework for salt tectonics simulations with stabilized tetrahedral finite elements, International Journal for Numerical Methods in Engineering, vol. 122 no. 14 (July, 2021), pp. 3489-3524 [doi]  [abs]
  32. Abboud, N; Scovazzi, G, A variational multiscale method with linear tetrahedral elements for multiplicative viscoelasticity, Mechanics Research Communications, vol. 112 (March, 2021) [doi]  [abs]
  33. Germano, M; Abbà, A; Cimarelli, A; Ferrero, A; Grinstein, FF; Klein, M; Larocca, F; Saenz, JA; Scovazzi, G, The Filtering Approach as a Tool for Modeling and Analyzing Turbulence, Springer Proceedings in Physics, vol. 267 (January, 2021), pp. 67-77 [doi]  [abs]
  34. Ferrero, A; Larocca, F; Scovazzi, G; Germano, M, A Numerical Study of the Spanwise Turbulence Past a Cylinder Flow, Springer Proceedings in Physics, vol. 267 (January, 2021), pp. 91-96 [doi]  [abs]
  35. Colomés, O; Main, A; Nouveau, L; Scovazzi, G, A weighted Shifted Boundary Method for free surface flow problems, Journal of Computational Physics, vol. 424 (January, 2021) [doi]  [abs]
  36. Atallah, NM; Canuto, C; Scovazzi, G, The second-generation Shifted Boundary Method and its numerical analysis, Computer Methods in Applied Mechanics and Engineering, vol. 372 (December, 2020) [doi]  [abs]
  37. Ferrero, A; Larocca, F; Germano, M; Scovazzi, G, A study on the statistical convergence of turbulence simulations around a cylinder, Aip Conference Proceedings, vol. 2293 (November, 2020) [doi]  [abs]
  38. Karatzas, EN; Stabile, G; Nouveau, L; Scovazzi, G; Rozza, G, A reduced-order shifted boundary method for parametrized incompressible Navier–Stokes equations, Computer Methods in Applied Mechanics and Engineering, vol. 370 (October, 2020) [doi]  [abs]
  39. Li, K; Atallah, NM; Main, GA; Scovazzi, G, The Shifted Interface Method: A flexible approach to embedded interface computations, International Journal for Numerical Methods in Engineering, vol. 121 no. 3 (February, 2020), pp. 492-518 [doi]  [abs]
  40. Karatzas, EN; Stabile, G; Atallah, N; Scovazzi, G; Rozza, G, A Reduced Order Approach for the Embedded Shifted Boundary FEM and a Heat Exchange System on Parametrized Geometries, in IUTAM Bookseries, vol. 36 (January, 2020), pp. 111-125 [doi]  [abs]
  41. Atallah, NM; Canuto, C; Scovazzi, G, Analysis of the shifted boundary method for the Stokes problem, Computer Methods in Applied Mechanics and Engineering, vol. 358 (January, 2020) [doi]  [abs]
  42. Nouveau, L; Ricchiuto, M; Scovazzi, G, High-order gradients with the shifted boundary method: An embedded enriched mixed formulation for elliptic PDEs, Journal of Computational Physics, vol. 398 (December, 2019) [doi]  [abs]
  43. Zeng, X; Li, K; Scovazzi, G, An ALE/embedded boundary method for two-material flow simulations, Computers and Mathematics with Applications, vol. 78 no. 2 (July, 2019), pp. 335-361 [doi]  [abs]
  44. Karatzas, EN; Stabile, G; Nouveau, L; Scovazzi, G; Rozza, G, A reduced basis approach for PDEs on parametrized geometries based on the shifted boundary finite element method and application to a Stokes flow, Computer Methods in Applied Mechanics and Engineering, vol. 347 (April, 2019), pp. 568-587 [doi]  [abs]
  45. Klein, M; Scovazzi, G; Germano, M, On the richardson extrapolation of the reynolds stress with the systematic grid and model variation method, in Ercoftac Series, vol. 25 (January, 2019), pp. 143-149 [doi]  [abs]
  46. Colomés, O; Scovazzi, G; Guilleminot, J, On the robustness of variational multiscale error estimators for the forward propagation of uncertainty, Computer Methods in Applied Mechanics and Engineering, vol. 342 (December, 2018), pp. 384-413 [doi]  [abs]
  47. Main, A; Scovazzi, G, The shifted boundary method for embedded domain computations. Part II: Linear advection–diffusion and incompressible Navier–Stokes equations, Journal of Computational Physics, vol. 372 (November, 2018), pp. 996-1026 [doi]  [abs]
  48. Main, A; Scovazzi, G, The shifted boundary method for embedded domain computations. Part I: Poisson and Stokes problems, Journal of Computational Physics, vol. 372 (November, 2018), pp. 972-995 [doi]  [abs]
  49. Song, T; Main, A; Scovazzi, G; Ricchiuto, M, The shifted boundary method for hyperbolic systems: Embedded domain computations of linear waves and shallow water flows, Journal of Computational Physics, vol. 369 (September, 2018), pp. 45-79 [doi]  [abs]
  50. Abboud, N; Scovazzi, G, Elastoplasticity with linear tetrahedral elements: A variational multiscale method, International Journal for Numerical Methods in Engineering, vol. 115 no. 8 (August, 2018), pp. 913-955 [doi]  [abs]
  51. Kucharik, M; Scovazzi, G; Shashkov, M; Loubère, R, A multi-scale residual-based anti-hourglass control for compatible staggered Lagrangian hydrodynamics, Journal of Computational Physics, vol. 354 (February, 2018), pp. 1-25 [doi]  [abs]
  52. Wang, G; Scovazzi, G; Nouveau, L; Kees, CE; Rossi, S; Colomés, O; Main, A, Dual-scale Galerkin methods for Darcy flow, Journal of Computational Physics, vol. 354 (February, 2018), pp. 111-134 [doi]  [abs]
  53. Colomés, O; Scovazzi, G; Sraj, I; Knio, O; Maître, OL, A finite volume error estimator inspired by the variational multiscale approach, AIAA Non Deterministic Approaches Conference 2018 (January, 2018) [doi]  [abs]
  54. Zeng, X; Scovazzi, G; Abboud, N; Colomés, O; Rossi, S, A dynamic variational multiscale method for viscoelasticity using linear tetrahedral elements, International Journal for Numerical Methods in Engineering, vol. 112 no. 13 (December, 2017), pp. 1951-2003 [doi]  [abs]
  55. Scovazzi, G; Song, T; Zeng, X, A velocity/stress mixed stabilized nodal finite element for elastodynamics: Analysis and computations with strongly and weakly enforced boundary conditions, Computer Methods in Applied Mechanics and Engineering, vol. 325 (October, 2017), pp. 532-576 [doi]  [abs]
  56. Scovazzi, G; Wheeler, MF; Mikelić, A; Lee, S, Analytical and variational numerical methods for unstable miscible displacement flows in porous media, Journal of Computational Physics, vol. 335 (April, 2017), pp. 444-496 [doi]  [abs]
  57. Hughes, TJR; Scovazzi, G; Franca, LP, Multiscale and Stabilized Methods, in Encyclopedia of Computational Mechanics (January, 2017), pp. 1-64 [doi]  [abs]
  58. Rossi, S; Abboud, N; Scovazzi, G, Implicit finite incompressible elastodynamics with linear finite elements: A stabilized method in rate form, Computer Methods in Applied Mechanics and Engineering, vol. 311 (November, 2016), pp. 208-249 [doi]  [abs]
  59. Zeng, X; Scovazzi, G, A variational multiscale finite element method for monolithic ALE computations of shock hydrodynamics using nodal elements, Journal of Computational Physics, vol. 315 (June, 2016), pp. 577-608 [doi]  [abs]
  60. Scovazzi, G; Carnes, B; Zeng, X; Rossi, S, A simple, stable, and accurate linear tetrahedral finite element for transient, nearly, and fully incompressible solid dynamics: A dynamic variational multiscale approach, International Journal for Numerical Methods in Engineering, vol. 106 no. 10 (June, 2016), pp. 799-839 [doi]  [abs]
  61. Song, T; Scovazzi, G, A Nitsche method for wave propagation problems in time domain, Computer Methods in Applied Mechanics and Engineering, vol. 293 (August, 2015), pp. 481-521 [doi]  [abs]
  62. Siefert, C; Tuminaro, R; Gerstenberger, A; Scovazzi, G; Collis, SS, Algebraic multigrid techniques for discontinuous Galerkin methods with varying polynomial order, Computational Geosciences, vol. 18 no. 5 (September, 2014), pp. 597-612 [doi]  [abs]
  63. Zeng, X; Scovazzi, G, A frame-invariant vector limiter for flux corrected nodal remap in arbitrary Lagrangian-Eulerian flow computations, Journal of Computational Physics, vol. 270 (August, 2014), pp. 753-783 [doi]  [abs]
  64. Scovazzi, G; Huang, H; Collis, SS; Yin, J, A fully-coupled upwind discontinuous Galerkin method for incompressible porous media flows: High-order computations of viscous fingering instabilities in complex geometry, Journal of Computational Physics, vol. 252 (November, 2013), pp. 86-108 [doi]  [abs]
  65. Rider, WJ; Love, E; Scovazzi, G; Weirs, VG, A high resolution Lagrangian method using nonlinear hybridization and hyperviscosity, Computers and Fluids, vol. 83 (August, 2013), pp. 25-32 [doi]  [abs]
  66. Huang, H; Scovazzi, G, A high-order, fully coupled, upwind, compact discontinuous Galerkin method for modeling of viscous fingering in compressible porous media, Computer Methods in Applied Mechanics and Engineering, vol. 263 (August, 2013), pp. 169-187 [doi]  [abs]
  67. Bazilevs, Y; Akkerman, I; Benson, DJ; Scovazzi, G; Shashkov, MJ, Isogeometric analysis of Lagrangian hydrodynamics, Journal of Computational Physics, vol. 243 (June, 2013), pp. 224-243 [doi]  [abs]
  68. Gerstenberger, A; Scovazzi, G; Collis, SS, Computing gravity-driven viscous fingering in complex subsurface geometries: A high-order discontinuous Galerkin approach, Computational Geosciences, vol. 17 no. 2 (April, 2013), pp. 351-372 [doi]  [abs]
  69. Scovazzi, G; Gerstenberger, A; Collis, SS, A discontinuous galerkin method for gravity-driven viscous fingering instabilities in porous media, Journal of Computational Physics, vol. 233 no. 1 (January, 2013), pp. 373-399  [abs]
  70. Scovazzi, G, Lagrangian shock hydrodynamics on tetrahedral meshes: A stable and accurate variational multiscale approach, Journal of Computational Physics, vol. 231 no. 24 (October, 2012), pp. 8029-8069 [doi]  [abs]
  71. Scovazzi, G; Carnes, B, Weak boundary conditions for wave propagation problems in confined domains: Formulation and implementation using a variational multiscale method, Computer Methods in Applied Mechanics and Engineering, vol. 221-222 (May, 2012), pp. 117-131 [doi]  [abs]
  72. Scovazzi, G; Gerstenberger, A; Collis, SS, A discontinuous Galerkin method for gravity-driven viscous fingering instabilities in porous media, Journal of Computational Physics (2012) [doi]  [abs]
  73. Ortega, A. Lopez and Scovazzi, G., A geometrically-conservative, synchronized, flux-corrected remap for arbitrary Lagrangian-Eulerian computations with nodal finite elements, JOURNAL OF COMPUTATIONAL PHYSICS, vol. 230 no. 17 (July, 2011), pp. 6709--6741, ISSN 0021-9991 [doi]  [abs]
  74. Bochev, Pavel and Ridzal, Denis and Scovazzi, Guglielmo and Shashkov, Mikhail, Formulation, analysis and numerical study of an optimization-based conservative interpolation (remap) of scalar fields for arbitrary Lagrangian-Eulerian methods, JOURNAL OF COMPUTATIONAL PHYSICS, vol. 230 no. 13 (June, 2011), pp. 5199--5225, ISSN 0021-9991 [doi]  [abs]
  75. Auricchio, F; Scovazzi, G, Numerical methods for multi-material fluids and structures (MULTIMAT-2009), International Journal for Numerical Methods in Fluids, vol. 65 no. 11-12 (April, 2011), pp. 1279-1280 [doi]
  76. López Ortega, A; Scovazzi, G, A geometrically-conservative, synchronized, flux-corrected remap for arbitrary Lagrangian-Eulerian computations with nodal finite elements, Journal of Computational Physics, vol. 230 no. 17 (January, 2011), pp. 6709-6741 [doi]  [abs]
  77. Bochev, P; Ridzal, D; Scovazzi, G; Shashkov, M, Formulation, analysis and numerical study of an optimization-based conservative interpolation (remap) of scalar fields for arbitrary Lagrangian-Eulerian methods, Journal of Computational Physics, vol. 230 no. 13 (January, 2011), pp. 5199-5225 [doi]  [abs]
  78. Masud, A; Scovazzi, G, A heterogeneous multiscale modeling framework for hierarchical systems of partial differential equations, International Journal for Numerical Methods in Fluids, vol. 65 no. 1-3 (January, 2011), pp. 28-42 [doi]  [abs]
  79. Scovazzi, G; Shadid, JN; Love, E; Rider, WJ, A conservative nodal variational multiscale method for Lagrangian shock hydrodynamics, Computer Methods in Applied Mechanics and Engineering, vol. 199 no. 49-52 (December, 2010), pp. 3059-3100, ISSN 0045-7825 [doi]  [abs]
  80. Scovazzi, G; Love, E, A generalized view on Galilean invariance in stabilized compressible flow computations, International Journal for Numerical Methods in Fluids, vol. 64 no. 10-12 (December, 2010), pp. 1065-1083, ISSN 0271-2091 [doi]  [abs]
  81. Bazilevs, Y; Calo, VM; Hughes, TJR; Scovazzi, G, Variational multiscale theory of LES turbulence modeling, Ercoftac Series, vol. 13 (January, 2010), pp. 103-112 [doi]  [abs]
  82. Hughes, TJR; Scovazzi, G; Tezduyar, TE, Stabilized methods for compressible flows, Journal of Scientific Computing, vol. 43 no. 3 (January, 2010), pp. 343-368, ISSN 0885-7474 [doi]  [abs]
  83. Love, E; Rider, WJ; Scovazzi, G, Stability analysis of a predictor/multi-corrector method for staggered-grid Lagrangian shock hydrodynamics, Journal of Computational Physics, vol. 228 no. 20 (November, 2009), pp. 7543-7564, ISSN 0021-9991 [doi]  [abs]
  84. Love, E; Scovazzi, G, On the angular momentum conservation and incremental objectivity properties of a predictor/multi-corrector method for Lagrangian shock hydrodynamics, Computer Methods in Applied Mechanics and Engineering, vol. 198 no. 41-44 (September, 2009), pp. 3207-3213, ISSN 0045-7825 [doi]  [abs]
  85. Scovazzi, G; Love, E; Shashkov, MJ, Multi-scale Lagrangian shock hydrodynamics on Q1/P0 finite elements: Theoretical framework and two-dimensional computations, Computer Methods in Applied Mechanics and Engineering, vol. 197 no. 9-12 (February, 2008), pp. 1056-1079, ISSN 0045-7825 [doi]  [abs]
  86. Robinson, AC; Brunner, TA; Carroll, S; Richarddrake; Garasi, CJ; Gardiner, T; Haill, T; Hanshaw, H; Hensinger, D; Labreche, D; Lemke, R; Love, E; Luchini, C; Mosso, S; Niederhaus, J; Ober, CC; Petney, S; Rider, WJ; Scovazzi, G; Strack, OE; Summers, R; Trucano, T; Weirs, VG; Wong, M; Voth, T, ALEGRA: An arbitrary Lagrangian-Eulerian multimaterial, multiphysics code, 46th AIAA Aerospace Sciences Meeting and Exhibit (January, 2008) [doi]  [abs]
  87. Bazilevs, Y; Calo, VM; Cottrell, JA; Hughes, TJR; Reali, A; Scovazzi, G, Variational multiscale residual-based turbulence modeling for large eddy simulation of incompressible flows, Computer Methods in Applied Mechanics and Engineering, vol. 197 no. 1-4 (December, 2007), pp. 173-201, ISSN 0045-7825 [doi]  [abs]
  88. Scovazzi, G, Galilean invariance and stabilized methods for compressible flows, International Journal for Numerical Methods in Fluids, vol. 54 no. 6-8 (July, 2007), pp. 757-778, ISSN 0271-2091 [doi]  [abs]
  89. Scovazzi, G, A discourse on Galilean invariance, SUPG stabilization, and the variational multiscale framework, Computer Methods in Applied Mechanics and Engineering, vol. 196 no. 4-6 (January, 2007), pp. 1108-1132, ISSN 0045-7825 [doi]  [abs]
  90. Scovazzi, G, Stabilized shock hydrodynamics: II. Design and physical interpretation of the SUPG operator for Lagrangian computations, Computer Methods in Applied Mechanics and Engineering, vol. 196 no. 4-6 (January, 2007), pp. 967-978, ISSN 0045-7825 [doi]  [abs]
  91. Scovazzi, G; Christon, MA; Hughes, TJR; Shadid, JN, Stabilized shock hydrodynamics: I. A Lagrangian method, Computer Methods in Applied Mechanics and Engineering, vol. 196 no. 4-6 (January, 2007), pp. 923-966, ISSN 0045-7825 [doi]  [abs]
  92. Bochev, P; Hughes, TJR; Scovazzi, G, A multiscale discontinuous Galerkin method, Lecture Notes in Computer Science Including Subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics, vol. 3743 LNCS (June, 2006), pp. 84-93 [doi]  [abs]
  93. Hughes, TJR; Scovazzi, G; Bochev, PB; Buffa, A, A multiscale discontinuous Galerkin method with the computational structure of a continuous Galerkin method, Computer Methods in Applied Mechanics and Engineering, vol. 195 no. 19-22 (April, 2006), pp. 2761-2787, ISSN 0045-7825 [doi]  [abs]

Book Chapters

  1. G. Scovazzi and A. López Ortega, Algebraic flux correction and geometric conservation in arbitrary Lagrangian-Eulerian computations”, in Flux Corrected Transport, edited by D. Kuzmin, R. Lohner, S. Turek (2012), Springer-Verlag
  2. P. Bochev, D. Ridzal, G. Scovazzi, and M. Shashkov, Constrained-optimization-based data transfer: A new perspective on flux correction, in Flux Corrected Transport, edited by D. Kuzmin, R. Lohner, S. Turek (2012), Springer-Verlag
  3. T.J.R. Hughes, G. Scovazzi, L.P. Franca, Multiscale and stabilized methods, in Encyclopedia of Computational Mechanics, edited by E. Stein, R. De Borst, T.J.R. Hughes (2004), Wiley

 

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