Mario Ricchiuto

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BOOK CHAPTERS AND VKI Lecture Series

  1. L. Arpaia, H. Beaugendre, L. Cirrottola, A. Froehly, M. Lorini, L. Nouveau and M. Ricchiuto. h- and r- adaptation on simplicial meshes using mmg tools. In: Sevilla, R., Perotto, S., Morgan, K. (eds) Mesh Generation and Adaptation. SEMA SIMAI Springer Series, vol 30. Springer, 2022 – preprint
  2. R. Abgrall and M. Ricchiuto, Hyperbolic balance laws: residual distribution, local and global fluxes. In: Zeidan, D., Merker, J., Da Silva, E.G., Zhang, L.T. (eds) Numerical Fluid Dynamics. Forum for Interdisciplinary Mathematics. Springer, 2022   – preprint
  3. L. Campoli, P. Quemard, A. Bonfiglioli and M. Ricchiuto. Shock-fitting and predictor-corrector explicit ALE Residual Distribution. In: Shock Fitting : Classical Techniques, Recent Developments, and Memoirs of Gino Moretti, Springer series on Shock-Wave and High Pressure Phenomena 2017,  ISBN13 : 9783319684260 (PDF)
  4. H. Deconinck and M. Ricchiuto. Residual distribution schemes: foundation and analysis, E. Stein, R. de Borst and T. Hughes, editors, Encyclopedia of Computational Mechanics. John Wiley & Sons, Ltd.,  doi.org/10.1002/9781119176817.ecm2054, 2017 (PDF)
  5. R. Abgrall and M. Ricchiuto. High order methods for CFD. E. Stein, R. de Borst and T. Hughes, editors, Encyclopedia of Computational Mechanics. John Wiley & Sons, Ltd., doi.org/10.1002/9781119176817.ecm2112, 2017 (PDF)
  6. S. D’Angelo, M. Ricchiuto and H. Deconinck. Adjoint-based error estimation for adaptive Petrov-Galerkin finite element methods. In Adjoint methods and their application in Computational Fluid Dynamics, 38th Lecture Series on Advanced Computational Fluid Dynamics. von Karman Institute for Fluid Dynamics, Belgium, 2015. (PDF)
  7. M. Vymazal, L. Koloszar, S. D’Angelo, N. Villedieu, M. Ricchiuto and H. Deconinck. High-order residual distribution and error estimation for steady and unsteady compressible flow. In N. Kroll, C. Hirsch, F. Bassi, C. Johnston and K. Hillewaert, editors, IDIHOM: Industrialization of High-Order Methods – A Top-Down Approach, volume 128 of Notes on Numerical Fluid Mechanics and Multidisciplinary Design, pages 381– 395. Springer International Publishing, 2015. doi:10.1007/978-3-319-12886-3_17.
  8. F. Muttin, M. Ricchiuto, I. Mostefaoui, M. Kirane, C. Goeury and J.-M. Hervouet. Hydrodynamic modelling and diffusion of the pollutant. In F. Muttin and EIGSI, editors, Oil Spill Studies Marine coastal and water pollutions. ISTE-Wiley, 2014. Chapter 2.
  9. R. Abgrall, R. Butel, P. Jacq, C. Lachat, X. Lacoste, A. Larat and M. Ricchiuto. Implicit strategy and parallelization of a high order residual distribution scheme. In N. Kroll, H. Bieler, H. Deconinck, V. Couaillier, H. van der Ven and K. Sorensen, editors, ADIGMA – A European Initiative on the Development of Adaptive Higher-Order Variational Methods for Aerospace Applications, volume 113 of Notes on Numerical Fluid Mechanics and Multidisciplinary Design, pages 209–224. Springer Berlin / Heidelberg, 2010.
  10. R. Abgrall, A. Larat and M. Ricchiuto. Construction of high-order non upwind distribution schemes. In N. Kroll, H. Bieler, H. Deconinck, V. Couaillier, H. van der Ven and K. Sorensen, editors, ADIGMA – A European Initiative on the Development of Adaptive Higher-Order Variational Methods for Aerospace Applications, volume 113 of Notes on Numerical Fluid Mechanics and Multidisciplinary Design, pages 107–128. Springer Berlin / Heidelberg, 2010.
  11. R. Abgrall, A. Larat and M. Ricchiuto. Construction of high order residual distribution schemes. In M. Hafez, K. Oshima and D. Kwak, editors, Computational Fluid Dynamics Review 2010. Worls Scientific, 2010. ISBN 978-981-4313-36-0.
  12. R. Abgrall, A. Larat and M. Ricchiuto. Construction of high order residual distribution schemes. VKI LS 2008-08, 35th Computational Fluid dynamics/ADIGMA Course on very high order discretization methods, von Karman Institute for Fluid Dynamics, 2008.
  13. H. Deconinck and M. Ricchiuto. Residual distribution schemes: foundation and analysis. In E. Stein, R. de Borst and T. Hughes, editors, Encyclopedia of Computational Mechanics. John Wiley & Sons, Ltd., 2007. DOI: 10.1002/0470091355.ecm054. (gzipped PDF)
  14. M. Ricchiuto, N. Villedieu, R. Abgrall and H. Deconinck. High order residual distribution schemes: dis- continuity capturing crosswind dissipation and extension to advection diffusion. VKI LS 06-01, 34th CFD course, von Karman Insitute for Fluid Dynamics, 2005. ISBN 2-930389-63-X.
  15. A. Csik, M. Ricchiuto and H. Deconinck. Residual distribution for two-dimensional Euler and two-phase flow simulations. In Périaux, Champion, Gagnepain, Pironneau, Stoufflet and Thomas, editors, Fluid Dynamics and Aeronautics : New Challenges, Series of Handbooks on Theory and Engineering Applications of Computational Methods, pp. 243–266. 2003. ISBN 84-95999-12-9. (gzipped PDF)
  16. Á. Csík, M. Ricchiuto and H. Deconinck. Space time residual distribution schemes for hyperbolic con- servation laws over linear and bilinear elements. VKI LS 2003-05, 33rd Computational Fluid dynamics Course, von Karman Institute for Fluid Dynamics, 2003.
  17. H. Deconinck, M. Ricchiuto and K. Sermeus. Introduction to residual distribution schemes and stabilized finite elements. VKI LS 2003-05, 33rd Computational Fluid dynamics Course, von Karman Institute for Fluid Dynamics, 2003.
  18. J. Dobes, M. Ricchiuto and H. Deconinck. Implicit space-time residual distribution method for unsteady laminar viscous flow. VKI LS 2003-05, 33rd Computational Fluid dynamics Course, von Karman Institute for Fluid Dynamics, 2003.
  19. M. Mezine, M. Ricchiuto, R. Abgrall and H.Deconinck. Monotone and stable residual distribution schemes on prismatic space-time elements for unsteady conservation laws. VKI LS 2003-05, 33rd Computational Fluid dynamics Course, von Karman Institute for Fluid Dynamics -, 2003.
  20. M. Ricchiuto, R. Abgrall and H. Deconinck. Construction of very high order residual distribution schemes for unsteady advection: preliminary results. VKI LS 2003-05, 33rd Computational Fluid dynamics Course, von Karman Institute for Fluid Dynamics, 2003.

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