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Surveyed data show that the scale factor of the effective matrix diffusion coefficient (defined as the ratio of Dme to the lab-scale matrix diffusion coefficient, Dm, of the same tracer) is generally larger than one, indicating that the effective matrix diffusion coefficient in the field is comparatively larger than the matrix diffusion coefficient at the rock-core scale.
Income inequality can be measured in a number of ways, but is most often measured through the Gini coefficient in the field of health research [ 13].
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There are many zeros or the same influence coefficients in the field point matrices decomposed in the four influence matrices, which can avoid calculating repeatedly the same terms.
However, direct measurement of friction coefficients in the field remains difficult.
For the purposes of the present paper, it suffices to consider homology with coefficients in the field (mathbb{F}_{2}).
Therefore, the fracture zone associated with the MTL fault system has possibility to cause increase in attenuation coefficients in the field data case (Fig. 8c).
Thus, both a fracture and a lithological boundary are possibly needed to account for the lateral variation of the estimated attenuation coefficients in the field data.
Let us mention some details: Let R = k [ T ] be the polynomial ring in one variable T with coefficients in the field k, and let us assume that k is algebraically closed.
Let be the ech homology functor with compact carriers and coefficients in the field of rational numbers from the category of Hausdorff topological spaces and continuous maps to the category of graded vector spaces and linear maps of degree zero.
Let H be the C̆ech homology functor with compact carriers and coefficients in the field of rational numbers K from the category of Hausdorff topological spaces and continuous maps to the category of graded vector spaces and linear maps of degree zero.
Let H* be the Čech homology functor with compact carriers and coefficients in the field of rational numbers ℚ from the category of Hausdorff topological spaces and continuous maps to the category of graded vector spaces and linear maps of degree zero.
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