A differential scheme for elastic properties of rocks with dry or saturated cracks

By James G. Berryman, S. Pride, Herbert F. Wang. 2002

136 citations recorded by the source corpus.

Subfields: Geophysics, Management, Monitoring, Policy and Law, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/bcb931c3d3dc50a95825237f78b3cd3239db7895

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Geophysics

1. S. Pride
2. R. Zimmerman
3. E. David
4. Jerry M. Harris
5. James G. Berryman
6. Y. Masson
7. Roland Martin
8. Dimitri Komatitsch

In Management, Monitoring, Policy and Law

1. R. Zimmerman
2. E. David

In Mechanics of Materials

1. R. Zimmerman
2. E. David
3. Jerry M. Harris
4. James G. Berryman
5. M. Nejati

Citations in the corpus

• Pore structure model for elastic wave velocities in fluid‐saturated sandstones (2012, methodology): “…having random orientations, the saturated effective bulk modulus calculated using the Mori-Tanaka scheme is precisely consistent with the predictions of the Gassmann equations [Suvorov and Selvadurai, 2011]; this is not exactly true for the Differential scheme, however [Berryman et al., 2002].”
• Seismic attenuation due to wave-induced flow (2004, background): “Effective medium theories [see, e.g., Berryman et al., 2002] predict that s should be inversely proportional to the aspect ratios of the cracks present.”