days | 0 | 1095 | 1460 | 2555 | 3650 | The well bundles are operated under the following flow control: |
---|---|---|---|---|---|
SCA_A x3 | 4000 | 3000 | 3000 | 3000 | 3000 |
SCA_B x3 (*) | 8000 | 5000 | 5000 | 5000 | 5000 |
SCA_C x3 | 16000 | 10000 | 10000 | 10000 | 10000 |
SFR1_E | 7000 | 3500 → 7000 | 7000 | ||
SFR1_W | 6000 | 3000 → 6000 | 6000 | ||
SFR2_E | 4000 | 2200 → 4400 | 4400 | ||
SFR2_W | 6000 | 3100 → 6200 | 6200 | ||
SFR3_E | 1000 | 600 → 1000 | 1000 | ||
SFR3_W | 4000 | 3000 → 5000 | 5000 | The water injectors are operated under the following flow control: | |
SCA_WI1 | 30000 | 30000 | 30000 | ||
SCA_WI2 | 30000 | 25000 → 27500 | 25000 | ||
SCA_WI3 | 40000 | 40000 | |||
SCA_WI4 | 5000 | 5000 | 5000 |
(*) SCA_B_2 becomes gas injector after phase 2.
Reservoir | Depth [m] | Pressure [MPa] | Bubble Point Pressure [MPa] | ρ [kg/m3] |
SFR-1E | 3720 | 44.35 | 34.35 | 855 |
SFR-1W | 4540 | 54.12 | 44.12 | 835 |
SFR-2E | 3680 | 43.87 | 33.87 | 856 |
SFR-2W | 4260 | 50.78 | 40.78 | 842 |
SFR-3E | 3580 | 42.68 | 32.68 | 859 |
SFR-3W | 4150 | 49.47 | 39.47 | 844 |
SCA | 8140 | 105.69 | 50.08 | 614 |
During the this phase only the 9 SCA wells are operated for a period of three years from 01-01-2020 until 31-12-2022.
The results below are reported at the final time of the simulation (31-12-2022). Wherever available 3D VRML plots are also provided.
The pressure is computed using modified Arnold-Brezzi finite elements. This a nonconforming Courzeix-Raviart element modified with an additional quadratic bubble which ensures local conservation of mass in each tetrahedron. The local space contains the full linear polynomial space and as consequence it provides second order accuracy. In contrast finite volume methods use piecewise constant pressure in each cell and are only first order accurate.
The displacements are approximated using standard conforming linear finite elements. They are continous across element boundaries and second order accurate.
The strains are derived directly from the displacements and are piecewise constant in each element.
The principal stresses are derived directly from the FEM approximation of the displacements and the material properties. They are piecewise linear in each element which is the way the Young modulus and Poisson ratio are interpolated on the computational grid. However, due to the underlying discontinuity of the strains, they are discontinuous across element boundaries. >
The total stress tensor components are postprocessed in order to gain one order of accuracy. This is done by first constructing the piecewise constant stresses in each element. The stress components are then interpolated in each vertex utilizing stereoscopic angle weights. This results in a piecewise linear, continuous stress field. These postprocessed stress components can be utilized to compute more accurate principal stresses which are continuous across element boundaries.
The saturations are resolved using an explicit first order FV method. They are piecewise constant in each cell. A MAPR linear reconstruction may be uploaded at a later stage.
During this phase only the 9 SCA wells are operated for a period of four years from 01-01-2020 until 31-12-2023.
The results below are reported at the final time of the simulation (31-12-2023). Wherever available 3D VRML plots are also provided.
The pressure is computed using modified Arnold-Brezzi finite elements. This a nonconforming Courzeix-Raviart element modified with an additional quadratic bubble which ensures local conservation of mass in each tetrahedron. The local space contains the full linear polynomial space and as consequence it provides second order accuracy. In contrast finite volume methods use piecewise constant pressure in each cell and are only first order accurate.
The displacements are approximated using standard conforming linear finite elements. They are continous across element boundaries and second order accurate.
The strains are derived directly from the displacements and are piecewise constant in each element.
The saturations are resolved using an explicit first order FV method. They are piecewise constant in each cell. A MAPR linear reconstruction may be uploaded at a later stage.
During the this phase all 9 SCA wells and all 6 SRF wells are operated for a period of three years from 01-01-2024 until 31-12-2027.
The results below are reported at the final time of the simulation (31-12-2027). Wherever available 3D VRML plots are also provided.
The pressure is computed using modified Arnold-Brezzi finite elements. This a nonconforming Courzeix-Raviart element modified with an additional quadratic bubble which ensures local conservation of mass in each tetrahedron. The local space contains the full linear polynomial space and as consequence it provides second order accuracy. In contrast finite volume methods use piecewise constant pressure in each cell and are only first order accurate.
The displacements are approximated using standard conforming linear finite elements. They are continous across element boundaries and second order accurate.
The saturations are resolved using an explicit first order FV method. They are piecewise constant in each cell. A MAPR linear reconstruction may be uploaded at a later stage.
3650 Days of production (Small water leak into SRF)
The pressure is computed using modified Arnold-Brezzi finite elements. This a nonconforming Courzeix-Raviart element modified with an additional quadratic bubble which ensures local conservation of mass in each tetrahedron. The local space contains the full linear polynomial space and as consequence it provides second order accuracy. In contrast finite volume methods use piecewise constant pressure in each cell and are only first order accurate.
The displacements are approximated using standard conforming linear finite elements. They are continous across element boundaries and second order accurate.
The saturations are resolved using an explicit first order FV method. They are piecewise constant in each cell. A MAPR linear reconstruction may be uploaded at a later stage.
3650 Days of production (No leak)
The pressure after 3650 days is computed using modified Arnold-Brezzi finite elements. This a nonconforming Courzeix-Raviart element modified with an additional quadratic bubble which ensures local conservation of mass in each tetrahedron. The local space contains the full linear polynomial space and as consequence it provides second order accuracy. In contrast finite volume methods use piecewise constant pressure in each cell and are only first order accurate.
The displacements are approximated using standard conforming linear finite elements. They are continous across element boundaries and second order accurate.
The saturations are resolved using an explicit first order FV method. They are piecewise constant in each cell. A MAPR linear reconstruction may be uploaded at a later stage.