Marica Pelanti

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Publications

18. S. Zamani Salimi, A. Mukherjee, M. Pelanti, and L. Brandt, A low Mach number diffuse-interface model for multicomponent two-phase flows with phase change, J. Comput. Phys., accepted, 2024.
17. M. Pelanti, Arbitrary-rate relaxation techniques for the numerical modeling of compressible two-phase flows with heat and mass transfer, Int. J. Multiphase Flow, 153, 104097, 2022. preprint (pdf)
16. P. Bacigaluppi, J. Carlier, M. Pelanti, P. Congedo, and R. Abgrall, Assessment of a non-conservative four-equation multiphase system with phase transition, J. Sci. Comput., 90:28, 2022.
15. A. D. Demou, N. Scapin, M. Pelanti, and L. Brandt, A pressure-based diffuse interface method for low-Mach multiphase flows with mass transfer, J. Comput. Phys., 448, 110730, 2022. open access article
14. M. De Lorenzo, P. Lafon, M. Pelanti, A. Pantano, M. Di Matteo, Y. Bartosiewicz, and J.-M. Seynhaeve, A hyperbolic phase-transition model coupled to tabulated EoS for two-phase flows in fast depressurizations, Nucl. Eng. Des., 371, 110954, 2021.
13. M. Pelanti and K.-M. Shyue, A numerical model for multiphase liquid-vapor-gas flows with interfaces and cavitation, Int. J. Multiphase Flow, 113, 208-230, 2019. preprint (pdf)
12. M. De Lorenzo, P. Lafon, and M. Pelanti, A hyperbolic phase-transition model with non-instantaneous EoS-independent relaxation procedures, J. Comput. Phys., 379, 279-308, 2019.
11. M. Pelanti, Wave structure similarity of the HLLC and Roe Riemann solvers: Application to low Mach number preconditioning, SIAM J. Sci. Comput., 40(3), A1836-A1859, 2018. preprint (pdf)
10. M. De Lorenzo, M. Pelanti, and P. Lafon, HLLC-type and path-conservative schemes for a single-velocity six-equation two-phase flow model. A comparative study. Appl. Math. Comp., 333, 95-117, 2018.
9. M. De Lorenzo, P. Lafon, M. Di Matteo, M. Pelanti, J.-M. Seynhaeve, and Y. Bartosiewicz, Homogeneous Two-Phase Flow Models and Accurate Steam-Water Table Look-up Method for Fast Transient Simulations, Int. J. Multiphase Flow, 95,199-219, 2017.
8. M. Pelanti, Low Mach number preconditioning techniques for Roe-type and HLLC-type methods for a two-phase compressible flow model, Appl. Math. Comp., 310, 112-133, 2017. preprint (pdf)
7. M. Pelanti and K.-M. Shyue, A mixture-energy-consistent six-equation two-phase numerical model for fluids with interfaces, cavitation and evaporation waves, J. Comput. Phys., 259, 331-357, 2014. preprint (pdf)
6. E. Audusse, M.-O. Bristeau, M. Pelanti, and J. Sainte-Marie, Approximation of the hydrostatic Navier-Stokes system for density stratified flows by a multilayer model: Kinetic interpretation and numerical solution, J. Comput. Phys., 230:9, 3453-3478, 2011. preprint (pdf),
5. M. Pelanti, F. Bouchut, and A. Mangeney, A Riemann Solver for Single-Phase and Two-Phase Shallow Flow Models based on Relaxation. Relations with Roe and VFRoe Solvers, J. Comput. Phys., 230:3, 515-550, 2011. preprint (pdf),
4. C. Y. Kuo, Y. C. Tai, F. Bouchut, A. Mangeney, M. Pelanti, R. F. Chen, and K. J. Chang, Simulation of Tsaoling Landslide, Taiwan, Based on Saint Venant Equations over General Topography, Engineering Geology, 104, 181-189, 2009.
3. M. Pelanti, F. Bouchut, and A. Mangeney, A Roe-Type Scheme for Two-Phase Shallow Granular Flows over Variable Topography, ESAIM: M2AN, 42, 851-885, 2008. Selected as highlight paper by M2AN. e-paper (pdf).
2. M. Pelanti and R. J. LeVeque, High-Resolution Finite Volume Methods for Dusty Gas Jets and Plumes, SIAM J. Sci. Comput., 28, 1335-1360, 2006. article (pdf)
1. R. J. LeVeque and M. Pelanti, A Class of Approximate Riemann Solvers and Their Relation to Relaxation Schemes, J. Comput. Phys., 172, 572-591, 2001. preprint (pdf),

11. M. Pelanti, Numerical modeling of liquid-vapor-gas flows with arbitrary-rate mass transfer, in Hyperbolic Problems: Theory, Numerics, Applications, Proceedings of the Eighteenth International Conference on Hyperbolic Problems, HYP2022, Vol. 2, pp. 185-194, C. Parés, M. J. Castro, T. Morales de Luna, M. L. Muñoz-Ruiz Eds., Springer Nature, 2024.
10. K. Ait-Ameur, S. Kokh, M. Massot, M. Pelanti, T. Pichard, An acoustic-transport splitting method for the barotropic Baer-Nunziato two-phase flow model, in ESAIM: ProcS, Vol. 72, p. 93-11, 2023.
9. M. Pelanti, A Roe-like reformulation of the HLLC Riemann solver and applications, in: Hyperbolic Problems: Theory, Numerics, Applications, Proceedings of the Seventeenth International Conference on Hyperbolic Problems, HYP2018, pp. 594-602, A. Bressan, M. Lewicka, D. Wang, and Y. Zheng Eds., AIMS, 2020. preprint (pdf)
8. T. Flåtten, M. Pelanti, and K.-M. Shyue, A Numerical Model for Three-Phase Liquid-Vapor-Gas Flows with Relaxation Processes, in Theory, Numerics and Applications of Hyperbolic Problems, HYP 2016, pp. 423-435, C. Klingenberg, M. Westdickenberg Eds., Springer Proceedings in Mathematics and Statistics, vol. 237, 2018. pdf
7. M. Pelanti and K.-M. Shyue, A Roe-type scheme with low Mach number preconditioning for a two-phase compressible flow model with pressure relaxation, Bull. Braz. Math. Soc., New Series, 47(2), 655-669, 2016. (Proceedings of the Fifteenth International Conference on Hyperbolic Problems, HYP2014.) preprint (pdf)
6. M. Pelanti and K.-M. Shyue, A mixture-energy-consistent numerical approximation of a two-phase flow model for fluids with interfaces and cavitation, in: Hyperbolic Problems: Theory, Numerics, Applications, Proceedings of the Fourteenth International Conference on Hyperbolic Problems, pp. 839-846, F. Ancona, A. Bressan, P. Marcati, and A. Marson Eds., AIMS, 2014. preprint (pdf)
5. M. Pelanti and F. Bouchut, A Relaxation Method for Modeling Two-Phase Shallow Granular Flows, Proceedings of the Twelfth International Conference on Hyperbolic Problems, pp. 835-844, E. Tadmor, J.-G. Liu, and A. E. Tzavaras Eds., AMS, 2009. preprint (pdf)
4. M. Pelanti, F. Bouchut, A. Mangeney, J.-P. Vilotte, Numerical Modeling of Two-Phase Gravitational Granular Flows with Bottom Topography, Proceedings of the Eleventh International Conference on Hyperbolic Problems, pp. 825-832, S. Benzoni-Gavage and D. Serre Eds., Springer-Verlag, 2008. pdf
3. M. Pelanti and R. J. LeVeque, Numerical Simulation of Volcanic Jets, Proceedings of the Tenth International Conference on Hyperbolic Problems, Vol. II, pp. 219-226, F. Asakura, H. Aiso, S. Kawashima, A. Matsumura, S. Nishibata and K. Nishihara Eds., Yokohama Publishers, 2006. pdf
2. M. Pelanti, Pressure Linearization Method for the Computation of Real Fluids, Proceedings of the Ninth International Conference on Hyperbolic Problems, pp. 797-806, T. Y. Hou and E. Tadmor Eds., Springer-Verlag, 2003.
1. M. Pelanti, L. Quartapelle, and L. Vigevano, Low Dissipation Entropy Fix for Positivity Preserving Roe's Scheme, in Godunov Methods: Theory and Applications, Kluwer/Plenum Academic Press, 2001. pdf

1. M. Pelanti, L. Quartapelle, and L. Vigevano, A review of entropy fixes as applied to Roe’s linearization, Politecnico di Milano, 2000. pdf

Presentations at International Conferences

• Fifth International Conference on Numerical Methods in Multiphase Flows (ICNMMF-V), Reykjavík, Iceland, June 26-28, 2024.
• 9th European Congress on Computational Methods in Applied Sciences and Engineering, ECCOMAS Congress 2024, Lisbon, Portugal, June 3-7, 2024.
• 11th International Conference on Multiphase Flow (ICMF 2023), Kobe, Japan, April 2-7, 2023.
• Fourth International Conference on Numerical Methods in Multiphase Flows (ICNMMF-IV), Venice, Italy, September 28-30, 2022.
• XVIII International Conference on Hyperbolic Problems, Málaga, Spain, June 20-24, 2022.
• 8th European Congress on Computational Methods in Applied Sciences and Engineering, ECCOMAS Congress 2022, Oslo, Norway, June 5-9, 2022.
• 74th Annual Meeting of the American Physical Society (APS) Division of Fluid Dynamics, Phoenix, Arizona, USA, November 21-23, 2021.
• 14th WCCM (World Congress in Computational Mechanics) and ECCOMAS Congress 2020, Virtual Congress January 11-15, 2021.
• 72th Annual Meeting of the American Physical Society (APS) Division of Fluid Dynamics, Seattle, Washington, USA, November 23-26, 2019.
• Ninth International Conference on Numerical Methods for Multi-Material Fluid Flow (MultiMat2019), Trento, Italy, September 9-13, 2019.
• Seventeenth International Conference on Hyperbolic Problems, University Park, Pennsylvania, USA, June 25-29, 2018.
• ECCM-ECFD 2018 (6th European Conference on Computational Mechanics, 7th European Conference on Computational Fluid Dynamics), Glasgow, UK, June 11-15, 2018.
• 70th Annual Meeting of the American Physical Society (APS) Division of Fluid Dynamics, Denver, Colorado, USA, November 19-21, 2017.
• Third International Conference on Numerical Methods in Multiphase Flows (ICNMMF-III), Tokyo, Japan, June 26-29, 2017.
• Sixteenth International Conference on Hyperbolic Problems, Aachen, Germany, August 1-5, 2016.
• European Congress on Computational Methods in Applied Sciences and Engineering, ECCOMAS Congress 2016, Crete Island, Greece, June 5-10, 2016.
• 9th International Conference on Multiphase Flow (ICMF 2016), Firenze, Italy, May 22-27, 2016.
• 68th Annual Meeting of the American Physical Society (APS) Division of Fluid Dynamics, Boston, Massachusetts, USA, November 22-24, 2015.
• Workshop Evolutionary Equations, Theory and Numerics, within the Conference Modeling change - Changing the World, Würzburg, Germany, June 30-July 3, 2015.
• Fifteenth International Conference on Hyperbolic Problems, Rio de Janeiro, Brazil, July 28-August 1, 2014.
• 11th World Congress on Computational Mechanics (WCCM XI - ECFD VI), Barcelona, Spain, July 20-25, 2014.
• SIAM Conference on Computational Science and Engineering, Boston, MA, USA, February 25-March 1, 2013.
• 8th DFG-CNRS Workshop on Two-Phase Fluid Flows - Modeling, Analysis and Computational Methods, Berlin, Germany, February 6-8, 2013.
• Fourteenth International Conference on Hyperbolic Problems, Padova, Italy, June 25-29, 2012.
• Workshop on Multiphase flow in industrial and environmental engineering, Applied Mathematics In Savoie 2012, Le Bourget du Lac, France, June 19-22, 2012.
• Seventh International Congress on Industrial and Applied Mathematics - ICIAM 2011, Vancouver, BC, Canada, July 18-22, 2011.
• Thirteenth International Conference on Hyperbolic Problems, Beijing, China, June 15-19, 2010.
• NumHyp2009, Numerical approximations of hyperbolic systems with source terms and applications, Castro-Urdiales, Spain, September 7-11, 2009.
• SIAM Conference on Mathematical and Computational Issues in the Geosciences, Leipzig, Germany, June 15-18, 2009.
• Twelfth International Conference on Hyperbolic Problems, College Park, MD, USA, June 9-13, 2008.
• GdR CHANT Workshop on Models and Numerical Methods for Granular Materials, ENPC, Marne la Vallée, France, November 19-21, 2007.
• Sixth International Congress on Industrial and Applied Mathematics - ICIAM 2007, Zurich, Switzerland, July 16-20, 2007.
• Eleventh International Conference on Hyperbolic Problems, Lyon, France, July 17-21, 2006.
• Fourteenth European Conference on Mathematics for Industry, Leganés, Madrid, Spain, July 10-14, 2006.
• SIAM Conference on Mathematical and Computational Issues in the Geosciences, Avignon, France, June 7-10, 2005.
• Tenth International Conference on Hyperbolic Problems, Osaka, Japan, September 13-17, 2004.
• 2004 SIAM Annual Meeting, Portland, OR, USA, July 12-16, 2004.
• Conference on Multiphase Fluid Flows and Multidimensional Hyperbolic Problems, Cambridge, U.K., March 30-April 5, 2003.
• Ninth International Conference on Hyperbolic Problems, California Institute of Technology, Pasadena, USA, March 25-29, 2002.
• TMR Workshop on Numerical Methods for Kinetic and Hyperbolic Equations, University of Catania, Italy, February 8-10, 2001.