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Numerical methods and programming, 2018, Volume 19, Issue 3, Pages 235–252 (Mi vmp916)  

Numerical modeling of wave propagation in fractured porous fluid-saturated media

M. A. Novikova, Ya. V. Bazaikinb, V. V. Lisitsaa, A. A. Kozyaeva

a A. A. Trofimuk Institute of Petroleum Geology and Geophysics, Siberian Branch of the Russian Academy of Sciences, Novosibirsk
b Sobolev Institute of Mathematics, Siberian Branch of the Russian Academy of Sciences, Novosibirsk
Abstract: Seismic attenuation may indicate the fluid saturation of a fractured reservoir. However, an important issue for the exploration geophysics is to determine the fracture connectivity from seismic data, because the large-scale fracture clusters support fluid flows. In this paper, we present an algorithm for the statistical modeling of connected fracture systems. The algorithm is based on the discrete fracture network method in combination with the simulated annealing method. Based on the numerical simulation of wave propagation in fractured-porous media, we show that an increase of fracture connectivity leads to an increase of fracture-to-background wave-induced fluid flows; as a result, an increase of seismic attenuation is observed. However, the fracture-to-fracture flows are local and dependent only on the sizes of individual fractures and, hence, cannot be used as a reliable criterion for estimating the fracture connectivity.
Keywords: Biot's equations, finite-difference schemes, seismic waves, fractured porous media, seismic energy absorption, statistical modeling, simulated annealing method, discrete fracture network.
Received: 26.05.2018
UDC: 550.3
Language: Russian
Citation: M. A. Novikov, Ya. V. Bazaikin, V. V. Lisitsa, A. A. Kozyaev, “Numerical modeling of wave propagation in fractured porous fluid-saturated media”, Num. Meth. Prog., 19:3 (2018), 235–252
Citation in format AMSBIB
\Bibitem{NovBazLis18}
\by M.~A.~Novikov, Ya.~V.~Bazaikin, V.~V.~Lisitsa, A.~A.~Kozyaev
\paper Numerical modeling of wave propagation in fractured porous fluid-saturated media
\jour Num. Meth. Prog.
\yr 2018
\vol 19
\issue 3
\pages 235--252
\mathnet{http://mi.mathnet.ru/vmp916}
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