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Source: paper_references, paper_reference_links, observed 2026-08-07T12:58:12.751575Z
Paper Citation Record · LEDGER
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows
As of 8 August 2026, this Paper Citation Record lists 100 of 266 outbound references and 0 inbound Pith citation observations for arXiv:2505.23245.
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100 of 266 outbound references displayed
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Outbound references
Observation a04e6d35-433f-4650-ba52-094163ddeb30 · outbound
This paper cites Discretization on unstructured grids for inhomogeneous, anisotropic media.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Discretization on unstructured grids for inhomogeneous, anisotropic media
Reference 1
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Observation 06f45b97-d6b9-4cfd-ba84-80979c30d8ce · outbound
This paper cites T., Klausen, R.
Reference 2
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Observation 7b306912-b11d-4c3b-88f5-c8408018fae9 · outbound
This paper cites A priori and a posteriori analysis of finite volume discretizations of Darcy’s equations.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A priori and a posteriori analysis of finite volume discretizations of Darcy’s equations
Reference 3
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This paper cites General purpose compositional model.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows General purpose compositional model
Reference 4
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Reference 5
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Observation 4e3a2b1e-1451-4379-ac86-7f239e5e0801 · outbound
This paper cites A posteriori estimators for the finite vol- ume discretization of an elliptic problem.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A posteriori estimators for the finite vol- ume discretization of an elliptic problem
Reference 6
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Observation 5300b18c-77bb-4e4f-805d-2062a1bf0b08 · outbound
This paper cites Connection between finite volume and mixed finite element methods for a diffusion problem with nonconstant coefficients.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Connection between finite volume and mixed finite element methods for a diffusion problem with nonconstant coefficients
Reference 7
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Observation 89679a5f-023a-4712-829f-cbf3031589c9 · outbound
This paper cites A posteriori error estimator for finite volume methods.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A posteriori error estimator for finite volume methods
Reference 8
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Observation 821c49d5-6d7a-4f23-95bf-e9d9adf5cf3e · outbound
This paper cites M., and Radu, F.
Reference 9
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Observation 27be46c8-2d2d-4203-933c-c0a5df0d6a7b · outbound
This paper cites A., and Nordbotten, J.
Reference 10
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Observation 45f4dcd1-e3b5-48c8-82b8-3ec70282c226 · outbound
This paper cites Automatic simplification of Darcy’s equations with pressure dependent permeability.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Automatic simplification of Darcy’s equations with pressure dependent permeability
Reference 11
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Observation dcb0efb3-f275-4fdc-bf67-c8eb4cec88aa · outbound
This paper cites Robust a posteriori error estimation for nonconforming finite element approximation.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Robust a posteriori error estimation for nonconforming finite element approximation
Reference 12
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Observation b90c9848-b301-4642-bfaa-52a39590c790 · outbound
This paper cites A posteriori error estimation for lowest order Raviart–Thomas mixed finite elements.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A posteriori error estimation for lowest order Raviart–Thomas mixed finite elements
Reference 13
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Reference 14
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Observation d2e95815-aeac-4c44-8b00-b5f660f661fd · outbound
This paper cites Analyse num´ erique et optimisation.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Analyse num´ erique et optimisation
Reference 15
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Observation a6430729-b66b-4740-b75e-045664a27e9c · outbound
This paper cites W., and Luckhaus, S.
Reference 16
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Observation 3ac86259-07d6-46c2-b3c8-5b31accefd7b · outbound
This paper cites W., Luckhaus, S., and Visintin, A.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows W., Luckhaus, S., and Visintin, A
Reference 17
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Observation 299deee6-e0ba-4410-bb81-24cf18bf318c · outbound
This paper cites A posteriori estimators for vertex centred finite volume discretization of a convection-diffusion-reaction equation arising in flow in porous media.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A posteriori estimators for vertex centred finite volume discretization of a convection-diffusion-reaction equation arising in flow in porous media
Reference 18
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Observation e7a8c0be-3f36-466b-b9d2-960927b793df · outbound
This paper cites An existence result for a coupled system modeling a fully equivalent global pressure formulation for immiscible compressible two-phase flow in porous media.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows An existence result for a coupled system modeling a fully equivalent global pressure formulation for immiscible compressible two-phase flow in porous media
Reference 19
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Observation dcbb783f-6a8d-4b6c-9d1b-1282516ba451 · outbound
This paper cites Balanced a posteriori error estimates for finite-volume type discretizations of convection-dominated elliptic problems.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Balanced a posteriori error estimates for finite-volume type discretizations of convection-dominated elliptic problems
Reference 20
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This paper cites An error estimator for a finite volume discretization of density driven flow in porous media.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows An error estimator for a finite volume discretization of density driven flow in porous media
Reference 21
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Observation 7fd00fad-a90a-473f-ba0b-e7a31e5370f3 · outbound
This paper cites F., Beir˜ ao da Veiga, L., Lovadina, C., and Verani, M.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows F., Beir˜ ao da Veiga, L., Lovadina, C., and Verani, M
Reference 22
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Observation 7b980195-12ea-4c3f-a548-8b138e353856 · outbound
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Reference 23
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A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A stopping criterion for the conjugate gradient algorithms in a finite element method framework
Reference 24
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Observation d40818ca-c425-423c-950d-ebff509f9ddc · outbound
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Reference 25
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This paper cites Interplay between discretization and algebraic computation in adaptive numerical solution of elliptic PDE problems.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Interplay between discretization and algebraic computation in adaptive numerical solution of elliptic PDE problems
Reference 26
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Observation 2c8cb70f-e4d9-493a-8d33-9204d5334a8a · outbound
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A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Error norm estimation and stopping criteria in preconditioned conjugate gradient iterations
Reference 27
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A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Petroleum Reservoir Simulation
Reference 28
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This paper cites The finite element method and its reliability.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows The finite element method and its reliability
Reference 29
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This paper cites A posteriori stopping rule for regularized fixed point iterations.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A posteriori stopping rule for regularized fixed point iterations
Reference 30
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Observation f4d5b223-8047-40bc-b51e-e5cbd34cc693 · outbound
This paper cites Adaptive finite element methods for differential equations.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Adaptive finite element methods for differential equations
Reference 31
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This paper cites Connection between finite volume and mixed finite element methods.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Connection between finite volume and mixed finite element methods
Reference 32
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Observation f1ad710d-6bea-46d0-ac3b-4cbc7f605b1e · outbound
This paper cites Exact a posteriori error control for variational problems via convex duality and explicit flux reconstruction.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Exact a posteriori error control for variational problems via convex duality and explicit flux reconstruction
Reference 33
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A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Superconvergence and H(div) projection for discontinuous Galerkin methods
Reference 34
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This paper cites Introduction to Modeling of Transport Phenomena in Porous Media , vol.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Introduction to Modeling of Transport Phenomena in Porous Media , vol
Reference 35
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Observation 1f9837a1-df68-4c23-af22-ed8f96800f1d · outbound
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A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Non-isothermal compositional liquid gas Darcy flow: formulation, soil-atmosphere boundary condition and application to high- energy geothermal simulations
Reference 36
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This paper cites A note on the Poincar´ e inequality for convex domains.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A note on the Poincar´ e inequality for convex domains
Reference 37
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Observation 9f7b1b8b-c76d-4d8d-a7fc-8e0277da13ae · outbound
This paper cites Stopping criteria based on locally reconstructed fluxes.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Stopping criteria based on locally reconstructed fluxes
Reference 38
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A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Adaptive error control for multigrid finite element methods
Reference 39
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Observation 82e4ea4c-c368-484b-a82b-e962b9ed18ef · outbound
This paper cites D., and Russo, A.
Reference 40
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Observation 4ac4e952-7ff6-4255-9ef3-84fde9a6a652 · outbound
This paper cites The mimetic finite difference method for elliptic problems, vol.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows The mimetic finite difference method for elliptic problems, vol
Reference 41
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Observation 6c18ffeb-ccd8-45d3-9915-03714509570e · outbound
This paper cites A residual based error estimator for the mimetic finite difference method.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A residual based error estimator for the mimetic finite difference method
Reference 42
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Source-reported events for the cited work
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Observation 0d656248-59e0-4039-80de-2d7445226ce4 · outbound
This paper cites An a posteriori error estimator for the mimetic finite difference approximation of elliptic problems.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows An a posteriori error estimator for the mimetic finite difference approximation of elliptic problems
Reference 43
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Observation b1c8406b-8edb-40e0-90b8-6c3121867e2f · outbound
This paper cites A posteriori error estimates for a compositional two-phase flow with nonlinear complementarity constraints.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A posteriori error estimates for a compositional two-phase flow with nonlinear complementarity constraints
Reference 44
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No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation 187c6537-a9cc-4500-a15c-ec0d531e4b1b · outbound
This paper cites Semismooth and smoothing Newton meth- ods for nonlinear systems with complementarity constraints: Adaptivity and inexact resolution.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Semismooth and smoothing Newton meth- ods for nonlinear systems with complementarity constraints: Adaptivity and inexact resolution
Reference 45
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Observation 1ffa934f-20e5-4a14-bbc3-77b899cd1818 · outbound
This paper cites Analysis of non-isothermal multiphase flows in porous media.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Analysis of non-isothermal multiphase flows in porous media
Reference 46
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Observation aca1799e-97dc-4198-809f-f06ab603b940 · outbound
This paper cites A posteriori analysis of the finite element discretization of some parabolic equations.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A posteriori analysis of the finite element discretization of some parabolic equations
Reference 47
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This paper cites Estimations a posteriori d’un sch´ ema de volumes finis pour un probl` eme non lin´ eaire.Numer.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Estimations a posteriori d’un sch´ ema de volumes finis pour un probl` eme non lin´ eaire.Numer
Reference 48
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Observation a6860aa9-167c-448d-8b98-ae29698743e9 · outbound
This paper cites A posteriori error analysis for two-overlapping domain decomposition techniques.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A posteriori error analysis for two-overlapping domain decomposition techniques
Reference 49
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No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation 95a88fd0-4427-43c3-8c34-c6c1449d84d2 · outbound
This paper cites A posteriori analysis of iterative algo- rithms for a nonlinear problem.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A posteriori analysis of iterative algo- rithms for a nonlinear problem
Reference 50
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Observation dda084c9-1d1b-4396-92d7-2c545674de9b · outbound
This paper cites A posteriori analysis of a space and time discretization of a nonlinear model for the flow in partially saturated porous media.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A posteriori analysis of a space and time discretization of a nonlinear model for the flow in partially saturated porous media
Reference 51
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Observation 7354a05d-826f-4b81-8339-19050346ca6a · outbound
This paper cites B., and Hyman, J.
Reference 52
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Observation 9e5d0880-f243-4cac-bdae-625e112ce985 · outbound
This paper cites Mixed finite element methods and applications , vol.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Mixed finite element methods and applications , vol
Reference 53
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Observation 77629cbf-c77b-40e0-b088-e92c65b55f8d · outbound
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Reference 54
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A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Analysis of compatible discrete operator schemes for elliptic problems on polyhedral meshes
Reference 55
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Observation df44af3c-2778-4492-9b73-26471c696fd4 · outbound
This paper cites Hypercercle.
Reference 56
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Observation f1c879e6-1f02-4904-adc4-d6276a366cc1 · outbound
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A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Equilibrated residual error estimator for edge elements
Reference 57
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Observation 6e274260-a9f5-4030-b3fd-1dd4026366cc · outbound
This paper cites A cell-centered diffusion scheme on two-dimensional unstructured meshes.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A cell-centered diffusion scheme on two-dimensional unstructured meshes
Reference 58
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- verified exact
- doi, observed 2026-08-07T12:58:31.735503Z
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No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation bf179fa3-c107-4b76-add7-70e8f9847e81 · outbound
This paper cites Sequential implicit vertex approximate gradient dis- cretization of incompressible two-phase Darcy flows with discontinuous capillary pressure.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Sequential implicit vertex approximate gradient dis- cretization of incompressible two-phase Darcy flows with discontinuous capillary pressure
Reference 59
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No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation d02d9fc5-40f8-4018-af30-44a86ff2094b · outbound
This paper cites H., and Droniou, J.
Reference 60
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Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation 98e29c4f-e0ec-45df-8da6-5de339e03e4a · outbound
This paper cites C., and Scott, L.
Reference 61
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Observation d11a5f64-8409-47ba-9f22-e5db6a03d18a · outbound
This paper cites S., and Marini, L.
Reference 62
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Observation 81b4baab-3813-46c0-8f29-ec227eba729b · outbound
This paper cites Mixed and hybrid finite element methods , vol.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Mixed and hybrid finite element methods , vol
Reference 63
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Observation 31db9efa-b424-4cde-929c-4211f69212fa · outbound
This paper cites Convergence of the mimetic finite difference method for diffusion problems on polyhedral meshes.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Convergence of the mimetic finite difference method for diffusion problems on polyhedral meshes
Reference 64
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Observation 2dfe0682-cdb3-4773-b5f0-93d78dca1d07 · outbound
This paper cites A family of mimetic finite difference methods on polygonal and polyhedral meshes.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A family of mimetic finite difference methods on polygonal and polyhedral meshes
Reference 65
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Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation 9c3a3e25-3b1b-43a5-b8da-2ac0905de8ee · outbound
This paper cites On full linear conver- gence and optimal complexity of adaptive FEM with inexact solver.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows On full linear conver- gence and optimal complexity of adaptive FEM with inexact solver
Reference 66
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Unavailable: canonical work link unavailable.
Observation 5ee5a3a0-9bab-4f7f-8cf6-6de09aca69ff · outbound
This paper cites ArbiLoMod, a simulation technique designed for arbitrary local modifications.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows ArbiLoMod, a simulation technique designed for arbitrary local modifications
Reference 67
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- verified exact
- doi, observed 2026-08-07T12:58:31.292176Z
Source-reported events for the cited work
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Observation 761752fc-0db3-48de-a9cf-91d167824178 · outbound
This paper cites Continuous interior penalty hp-finite element methods for advection and advection-diffusion equations.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Continuous interior penalty hp-finite element methods for advection and advection-diffusion equations
Reference 68
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Unavailable: canonical work link unavailable.
Observation 06bc5f56-75c9-4ddf-b419-80186eed429c · outbound
This paper cites Two-phase flows involving capillary barriers in hetero- geneous porous media.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Two-phase flows involving capillary barriers in hetero- geneous porous media
Reference 69
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Observation 014a3a1f-d497-49db-862c-7e7cc64ec49a · outbound
This paper cites S., and Vohral ´ ık, M.
Reference 70
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Observation e429f434-e3b8-4309-a99b-e0e1efe1b96a · outbound
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Reference 71
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Observation d00f02cf-e603-4072-b383-dbfa4cfc4393 · outbound
This paper cites Study of degenerate parabolic system modeling the hydrogen displacement in a nuclear waste repository.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Study of degenerate parabolic system modeling the hydrogen displacement in a nuclear waste repository
Reference 72
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- verified exact
- doi, observed 2026-08-07T12:58:31.184658Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation 0f353125-7756-4d6c-869c-88d2fa3317f3 · outbound
This paper cites Explicit and averaging a posteriori error estimates for adaptive finite volume methods.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Explicit and averaging a posteriori error estimates for adaptive finite volume methods
Reference 73
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Observation 067fa99c-cc28-49f1-8fea-180735e3e05e · outbound
This paper cites A posteriori estimation of the linearization error for strongly monotone nonlinear operators.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A posteriori estimation of the linearization error for strongly monotone nonlinear operators
Reference 74
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Observation d35974e6-5d45-482d-a18b-226e9e914481 · outbound
This paper cites L., and Suri, M.
Reference 75
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- doi, observed 2026-08-07T12:58:31.080520Z
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No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation 89304c98-0e84-4c82-a227-283a7f9a10d8 · outbound
This paper cites An introductory review on a posteriori error estimation in finite element computations.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows An introductory review on a posteriori error estimation in finite element computations
Reference 76
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Observation 5cecd88d-fd1a-4f17-8af9-b2ed18f34d92 · outbound
This paper cites H., Estep, D., and Tavener, S.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows H., Estep, D., and Tavener, S
Reference 77
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Source-reported events for the cited work
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Observation b0962622-e577-4c41-800a-69e23c3ea338 · outbound
This paper cites Studies in Mathematics and Its Applications, Vol.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Studies in Mathematics and Its Applications, Vol
Reference 78
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Observation eb2a7a16-dc16-4ff0-a2bf-da0ddc7cd8fa · outbound
This paper cites On the finite volume reformulation of the mixed finite element method for elliptic and parabolic PDE on triangles.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows On the finite volume reformulation of the mixed finite element method for elliptic and parabolic PDE on triangles
Reference 79
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Observation 0aa6d84d-f0f5-489c-a466-082800cd4d05 · outbound
This paper cites A posteriori error estimates of mixed methods for miscible displacement problems.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows A posteriori error estimates of mixed methods for miscible displacement problems
Reference 80
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Observation b72eb635-b1b3-4075-a3a8-3817cb94ccd7 · outbound
This paper cites Degenerate two-phase incompressible flow.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Degenerate two-phase incompressible flow
Reference 81
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Observation 9855d3bc-14ae-4a94-a80b-f7cde3b1aa6a · outbound
This paper cites Degenerate two-phase incompressible flow.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Degenerate two-phase incompressible flow
Reference 82
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- doi, observed 2026-08-07T12:58:30.993734Z
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No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation 9f84175a-f9a3-4ee0-8d7a-6100fc056ec8 · outbound
This paper cites Mathematical techniques in oil recovery.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Mathematical techniques in oil recovery
Reference 83
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- no resolver link, observed 2026-08-07T12:58:11.478338Z
Source-reported events for the cited work
Unavailable: canonical work link unavailable.
Observation 89523743-9a0d-457b-a982-76abda406060 · outbound
This paper cites an unresolved cited work.
Reference 84
- Resolution
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- doi, observed 2026-08-07T12:58:30.922757Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation 5faa2acf-19b4-47d1-a3f9-afeee864ad7b · outbound
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Reference 85
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- malformed identifier
- no resolver link, observed 2026-08-07T12:58:11.613589Z
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Unavailable: canonical work link unavailable.
Observation bb2cc825-992d-41c7-a325-f1d22de8fda1 · outbound
This paper cites Computational methods for multiphase flows in porous media.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Computational methods for multiphase flows in porous media
Reference 86
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- unresolved
- no resolver link, observed 2026-08-07T12:58:11.719164Z
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Unavailable: canonical work link unavailable.
Observation eca67531-96f8-4732-a8ce-e88bc65f9f27 · outbound
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Reference 87
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- malformed identifier
- no resolver link, observed 2026-08-07T12:58:11.761751Z
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Unavailable: canonical work link unavailable.
Observation a6097ca5-65dc-408f-b8ec-47bd47ccac95 · outbound
This paper cites an unresolved cited work.
Reference 88
- Resolution
- verified exact
- doi, observed 2026-08-07T12:58:30.777588Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation d93d73f6-9759-4749-b6e6-d2f58a39a6a5 · outbound
This paper cites A., and Blunt, M.
Reference 89
- Resolution
- malformed identifier
- no resolver link, observed 2026-08-07T12:58:11.897473Z
Source-reported events for the cited work
Unavailable: canonical work link unavailable.
Observation 29c550c7-235b-48a2-b8cd-b406f1494dff · outbound
This paper cites An h-adaptive operator splitting method for two- phase flow in 3D heterogeneous porous media.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows An h-adaptive operator splitting method for two- phase flow in 3D heterogeneous porous media
Reference 90
- Resolution
- verified exact
- doi, observed 2026-08-07T12:58:30.719577Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation 3e1b9983-bdec-43e4-a5d2-30de2b40628f · outbound
This paper cites C., Secanell, M., Bangerth, W., and Djilali, N.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows C., Secanell, M., Bangerth, W., and Djilali, N
Reference 91
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- verified exact
- doi, observed 2026-08-07T12:58:30.668382Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation 3277ae30-2931-4c22-b7fd-8679d0c0c213 · outbound
This paper cites an unresolved cited work.
Reference 92
- Resolution
- unresolved
- no resolver link, observed 2026-08-07T12:58:12.132677Z
Source-reported events for the cited work
Unavailable: canonical work link unavailable.
Observation 220ac26f-b8bd-4bd2-abce-2b76be6f1445 · outbound
This paper cites an unresolved cited work.
Reference 93
- Resolution
- verified exact
- doi, observed 2026-08-07T12:58:30.590341Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation 3a05ca08-8b86-47b7-9d7c-fc280c9b2c2a · outbound
This paper cites an unresolved cited work.
Reference 94
- Resolution
- unresolved
- no resolver link, observed 2026-08-07T12:58:12.290816Z
Source-reported events for the cited work
Unavailable: canonical work link unavailable.
Observation 58307352-823d-4891-ad96-a6386bc2431c · outbound
This paper cites A., and Ern, A.
Reference 95
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- unresolved
- no resolver link, observed 2026-08-07T12:58:12.368585Z
Source-reported events for the cited work
Unavailable: canonical work link unavailable.
Observation c943d071-144e-4028-a642-abaeea195576 · outbound
This paper cites Strict error bounds for linear solid mechanics problems using a subdomain-based flux-free method.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Strict error bounds for linear solid mechanics problems using a subdomain-based flux-free method
Reference 96
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- doi, observed 2026-08-07T12:58:30.493924Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.
Observation d4bfb2e6-cf2e-45a0-8763-576a184a041f · outbound
This paper cites Explicit error bounds in a conforming finite element method.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Explicit error bounds in a conforming finite element method
Reference 97
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- no resolver link, observed 2026-08-07T12:58:12.495167Z
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Observation e4b71fe0-0bab-476e-9d78-7b20d9218a90 · outbound
This paper cites H., Franc, J., Mø yner, O., and Tchelepi, H.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows H., Franc, J., Mø yner, O., and Tchelepi, H
Reference 98
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- unresolved
- no resolver link, observed 2026-08-07T12:58:12.578951Z
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Observation afc0cc54-0d37-4ff0-903e-1711c124bb3f · outbound
This paper cites Adaptive numerical solution of PDEs.
A posteriori error estimates and adaptivity for locally conservative methods. Inexpensive implementation and evaluation, polytopal meshes, iterative linearization and algebraic solvers, and applications to complex porous media flows Adaptive numerical solution of PDEs
Reference 99
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- no resolver link, observed 2026-08-07T12:58:12.657850Z
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Observation f5e6ecc0-73f9-4463-b6d0-8d2f048619b9 · outbound
This paper cites A., and Ern, A.
Reference 100
- Resolution
- unresolved
- no resolver link, observed 2026-08-07T12:58:12.751575Z
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Pith citing papers
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