Pages that link to "Item:Q1757384"
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The following pages link to A semi-analytic porosity evolution scheme for simulating wormhole propagation with the Darcy-Brinkman-Forchheimer model (Q1757384):
Displaying 12 items.
- Core-scale description of porous media dissolution during acid injection. II: Calculation of the effective properties (Q539780) (← links)
- Fully mass-conservative IMPES schemes for incompressible two-phase flow in porous media (Q1988006) (← links)
- Numerical analysis of incompressible wormhole propagation with mass-preserving characteristic mixed finite element procedure (Q2066204) (← links)
- A three-field Banach spaces-based mixed formulation for the unsteady Brinkman-Forchheimer equations (Q2136728) (← links)
- Spatial decay estimates for the Fochheimer equations interfacing with a Darcy equations (Q2142843) (← links)
- A unified analysis of fully mixed virtual element method for wormhole propagation arising in the petroleum engineering (Q2172560) (← links)
- Mixed finite element-based fully conservative methods for simulating wormhole propagation (Q2631578) (← links)
- A vorticity-based mixed formulation for the unsteady Brinkman-Forchheimer equations (Q2678541) (← links)
- On the ability of a Darcy-scale model to capture wormhole formation during the dissolution of a porous medium (Q4551497) (← links)
- An Efficient Second-Order Algorithm Upon MAC Scheme for Nonlinear Incompressible Darcy–Brinkman–Forchheimer Model (Q6489195) (← links)
- High-Order Bound-Preserving Local Discontinuous Galerkin Methods for Incompressible and Immiscible Two-Phase Flows in Porous Media (Q6500189) (← links)
- A parameter-free and monolithic approach for multiscale simulations of flow, transport, and chemical reactions in porous media (Q6589864) (← links)
