A virtual well is used as a seed point for particle advection. The user is free to move the well about in the reservoir. This particular image shows depth-averaged oil-flux near the surface and at the bottom of the reservoir, as well as the paths that weightless particles would follow if released at the location of the virtual well.
Use of a "well rake" as the starting point for particle advection/streamlines computation. The shape of the well rake is a polyline segment. A total of N particles are released, where N is the number of depth layers in the reservoir model. The particles are being released into the oil flow data.
Additionally, layers 6-8 have been depth-averaged together (of the oil flow data). The averaged data are shown as green flow arrows.
Ideas produced by this image:
A first cut at putting flow TRIANGLES on the grid blocks. The triangles are oil flux, and the boxes are colored according to the pressure in the init map file. I only put barbs on one of the 8 block faces. This image uses LOG scaling on the triangles.
Some issues to consider (for the above image) are:
A first cut at putting flow BARBS on the grid blocks. The barbs are oil flux, and the boxes are colored according to the pressure in the init map file. I only put barbs on one of the 8 block faces.
The Cereal Picture: Here we have all the flux phases; green oil cones, red gas cones, yellow moons, orange stars, pink hearts.... Note the use of log scaling on the cones.
Oil Flux is visualized using the oriented geometric icons (cones). The streamlines track paths through the flow field based upon starting points which lie along a line, the position and orientation of which the user can specify.
2D slice, false colored using oil flux magnitude. Cones are X-Y component of oil flux at slice=0, at the final time step produced by the simulation (forgot what the time was...I'll have to have AVS put that up on the screen).
Example of using a color ramp to depict a change in a scalar variable (pressure).
Combination of hedgehog icons and color-mapping. This technique is useful for showing spatial relationships between vector and scalar fields.
A visualization of two pressure isosurfaces, combined with color-coded transmissiblity magnitude, suggests a spatial relationship between pressure and transmissibility.