The Role of Gravity in Capillary Pressure Measurements
Abstract This paper shows on a theoretical basis how saturation profiles are influenced by gravity during the measurement of profiles are influenced by gravity during the measurement of capillary pressures in porous samples. A precise method is suggested for calculating the realistic capillary pressure curves from the data obtained in either the "diaphragm" or the "gravity drainage of long vertical core" method. A capillary pressure curve, free of the influence of gravity, can be determined by the equations developed in this paper from measurement of the pressures applied in the nonwetting phase and from the average saturations corresponding to capillary equilibria. The same equations may also be used for the evaluation of centrifuge data, provided the increase in capillary pressures is achieved by gradual lengthening of end-effect absorbers set up under the test sample, using the same constant speed of rotation at each run. Introduction The disc method is usually referred to in the technical literature as a standard method for determining capillary pressure curves. This study shows that using this method a certain pressure curves. This study shows that using this method a certain saturation distribution can be observed in the samples when the viscous fluid flow has ceased. The description of this phenomenon led to equations that offer a more precise formulation of the results obtained by the disc method. In addition, this formulation simplifies the "gravity drainage of long vertical cores" method because it is now sufficient merely to determine average saturations. Thus, it is unnecessary to determine saturations by electric methods or by the weighing of sectors of the drainage column. EXAMINATION OF SATURATION DISTRIBUTIONS IN POROUS MEDIA In order to study deviations that appear in the capillary pressure curve of high permeability porous samples due to gravity, pressure curve of high permeability porous samples due to gravity, a study of saturation distributions in a test sample is necessary. The horizontal pipet arrangement shown in Fig. 1 is the most suitable to study this effect because there is no need to correct the pressures with the rising meniscus in the pipet. Curve 1 in Fig. 2 represents a capillary pressure curve of a very thin porous disc. This curve can be considered a true capillary pressure curve of a porous material because of its short length; no gravitational effect is involved in that curve. Curve 1 in Fig. 2 will be used throughout for determining saturation distributions in a longer sample. In the example, a 30-mm long sample will be studied. SPEJ P. 85