IPARS

Integrated Parallel Accurate Reservoir Simulators (IPARS), developed under the directorship of Mary Wheeler at the Center for Subsurface Modeling, at the University of Texas’ Institute for Computational and Applied Mathematics, TICAM, is a framework for developing parallel models of subsurface flow and transport through porous media. It currently can simulate single phase (water only), two phase (water and oil) or three phase (water, oil and gas) flow through a multi-block 3D porous medium. IPARS can be applied to model water table decline due to overproduction near urban areas, or enhanced oil and gas recovery in industrial applications.


References in zbMATH (referenced in 63 articles , 1 standard article )

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  1. Brenner, K.; Chorfi, N.; Masson, R.: Sequential implicit vertex approximate gradient discretization of incompressible two-phase Darcy flows with discontinuous capillary pressure (2022)
  2. Lee, Chak Shing; Hamon, François P.; Castelletto, Nicola; Vassilevski, Panayot S.; White, Joshua A.: An aggregation-based nonlinear multigrid solver for two-phase flow and transport in porous media (2022)
  3. Bui, Quan M.; Hamon, François P.; Castelletto, Nicola; Osei-Kuffuor, Daniel; Settgast, Randolph R.; White, Joshua A.: Multigrid reduction preconditioning framework for coupled processes in porous and fractured media (2021)
  4. Büsing, Henrik: Efficient solution techniques for two-phase flow in heterogeneous porous media using exact Jacobians (2021)
  5. Su, Danyang; Mayer, K. Ulrich; MacQuarrie, Kerry T. B.: MIN3P-HPC: a high-performance unstructured grid code for subsurface flow and reactive transport simulation (2021)
  6. Ben Gharbia, Ibtihel; Dabaghi, Jad; Martin, Vincent; Vohralík, Martin: A posteriori error estimates for a compositional two-phase flow with nonlinear complementarity constraints (2020)
  7. Brenner, K.; Masson, R.; Quenjel, E. H.: Vertex approximate gradient discretization preserving positivity for two-phase Darcy flows in heterogeneous porous media (2020)
  8. Bui, Quan M.; Osei-Kuffuor, Daniel; Castelletto, Nicola; White, Joshua A.: A scalable multigrid reduction framework for multiphase poromechanics of heterogeneous media (2020)
  9. Cremon, Matthias A.; Castelletto, Nicola; White, Joshua A.: Multi-stage preconditioners for thermal-compositional-reactive flow in porous media (2020)
  10. Klemetsdal, Øystein S.; Møyner, Olav; Lie, Knut-Andreas: Accelerating multiscale simulation of complex geomodels by use of dynamically adapted basis functions (2020)
  11. Li, Hanyu; Leung, Wing Tat; Wheeler, Mary F.: Sequential local mesh refinement solver with separate temporal and spatial adaptivity for non-linear two-phase flow problems (2020)
  12. Li, Rui; Yang, Haijian; Yang, Chao: Parallel multilevel restricted Schwarz preconditioners for implicit simulation of subsurface flows with Peng-Robinson equation of state (2020)
  13. Noii, Nima; Aldakheel, Fadi; Wick, Thomas; Wriggers, Peter: An adaptive global-local approach for phase-field modeling of anisotropic brittle fracture (2020)
  14. Papež, Jan; Rüde, Ulrich; Vohralík, Martin; Wohlmuth, Barbara: Sharp algebraic and total a posteriori error bounds for (h) and (p) finite elements via a multilevel approach. Recovering mass balance in any situation (2020)
  15. Roy, Thomas; Jönsthövel, Tom B.; Lemon, Christopher; Wathen, Andrew J.: A constrained pressure-temperature residual (CPTR) method for non-isothermal multiphase flow in porous media (2020)
  16. Sheth, Soham; Moncorgé, Arthur; Younis, Rami: Localized linear systems for fully implicit simulation of multiphase multicomponent flow in porous media (2020)
  17. Aghili, Joubine; Brenner, Konstantin; Hennicker, Julian; Masson, Roland; Trenty, Laurent: Two-phase discrete fracture matrix models with linear and nonlinear transmission conditions (2019)
  18. Beaude, L.; Masson, R.; Lopez, S.; Samier, P.: Combined face based and nodal based discretizations on hybrid meshes for non-isothermal two-phase Darcy flow problems (2019)
  19. Chen, Huangxin; Kou, Jisheng; Sun, Shuyu; Zhang, Tao: Fully mass-conservative IMPES schemes for incompressible two-phase flow in porous media (2019)
  20. Dedner, Andreas; Kane, Birane; Klöfkorn, Robert; Nolte, Martin: Python framework for (hp)-adaptive discontinuous Galerkin methods for two-phase flow in porous media (2019)

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