A Mathematical Derivation and Numerical Calculation Method of an Embedded Discrete Fracture Model
A discrete fracture model and numerical calculation technology, applied in the field of reservoir simulation, can solve the problems of different grid seepage equations and difficult mathematical derivation
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[0134] In the fully implicit finite difference method, the seepage equations will be discretized and linearized into a polynomial equation system. The unknown of the equation system is the pressure difference between adjacent time steps of each grid. Each polynomial in the equation system is It consists of the mass exchange of a grid with other grids and the final mass accumulation of this grid. Usually the system of polynomial equations is rewritten in the form of matrix equations.
[0135] For the entire process of transforming the governing equations into matrix equations, it is conventional to write out the discretized difference equations for all grids in turn, then list their polynomial forms, and finally assemble them into a matrix. However, for the embedded discrete fracture model, there are two sets of grids, matrix and fracture, and the type and number of grids connected to each grid are unknown, so write directly or pass grid It is impossible to write the seepage e...
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