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These streamline-based history matching techniques inherit the shortcomings of streamline methods such as inability to model very complex physics at the same time.
In this paper, we propose a new streamline tracing framework that enables the extension of streamline methods to unstructured grids composed of triangular or quadrilateral elements and populated with heterogeneous full-tensor coefficients.
In particular, the first-order version of the method may be at least as efficient as modern streamline methods when accuracy requirements or the dynamics of the flow allow for large implicit time steps.
Streamline methods for subsurface-flow simulation have received renewed attention as fast alternatives to traditional finite volume or finite element methods.
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In this paper, we propose a bundle constrained streamline method to accurately reconstruct multifiber pathways.
The streamline method is specifically developed to overcome technical challenges in modeling deviated wells in heterogeneous reservoirs efficiently.
We propose two improvements to a recent streamline method by Wang and Kovscek for inversion of production data.
This study applies streamline simulation to the modeling of solute transport in a single fracture and verifies the streamline method with experimental data.
In addition to investigating the radiative properties, the energy streamline method is used to determine the refraction angle and lateral displacement of rays.
The software project is on the basis of the basic reservoir engineering theory, which has applied the latest streamline method and the improved genetic algorithm to numerical well testing interpretation.
To do so, a previously developed finite-difference reservoir model is coupled with a streamline method to simulate the near-wellbore dynamic measurements in the presence of invasion and arbitrary fluid distributions.
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