Acoustic and Vibrational Enhanced Oil Recovery. George V. Chilingar

Читать онлайн книгу.

Acoustic and Vibrational Enhanced Oil Recovery - George V. Chilingar


Скачать книгу
alt="image"/> Using Equation (2.37), the resonance frequency for a well with perforation channels is equal to

      At the resonance frequency, irradiated on average the reservoir power is

      Switching to the casing wave fading factor over the well length Hp, one obtains

image

      (2.41)image

      The reservoir model had a cylindrical core holder filled up with a cemented porous medium. The core holder, through a steel disk with the perforation hole, was joining a special stand for testing hydraulic vibrators. The space between the steel disk and the porous medium was filled up with a cement stone imitating the well cement shell. The aforementioned special stand imitated a well with hydraulic generator and was represented by a segment of casing with flanges. It was connected with a high-pressure and high performance water-saturated reservoir. Water run-off through the hydraulic generator, a static pressure of the stand and the model was controlled by valves and the pressure was shown on a manometer. The hydraulic generator operating parameters have been determined on a gauge; elastic vibration parameters within the porous medium at the model input and at the model output have been observed using gauges and probes. The gauges have been connected with a normalizer and then the signals have been supplied to the remembering oscillograph and spectrum analyzer. The porous medium has been placed in a core holder that is 0.31-m long and 0.14 m in diameter. The porous medium has been a mixture of quartz sand and has epoxy resin. The perforation channel was 0.003 m in diameter and 0.01-m long. Between the stand and the model has been established a pivot crane intended for switching the model off the stand and measuring background noise and if necessary, for controlling the pressure fluctuations level.

      The obtained result confirmed the theoretical analysis. The behavior of experimental diagrams may be explained as follows. Within the studied frequency range defined by the parameters of the used experimental equipment the conditions have been determined with optimum conversion of the generator pressure fluctuations into the kinetic energy of liquid within the perforation channel. An elevated efficiency has been observed of the perforation channel monopole irradiation due to an increase of the fluid volumetric flow rate. A relative level of pressure fluctuations in the reservoir has turned out higher than expected; pressure fluctuations in the perforation channel have converted in fluid rate fluctuations. At that, the relative level of pressure fluctuations in the channel has been declining.

      In conclusion, an estimate of vibrations’ resonance frequency according to experimental conditions. Parameters used in Equation (2.37) are as follows:

       – Cross-section area of a perforation channel, Sk = 7.065 × 10−6 m2;

       – The perforation channel length, lk = 0.01 m;

       – Fluid density, ρ = 1,000 kg/m3;

       – Fluid compressibility β = 0.455 × 10−9 Pa−1.

      Substituting these data, one obtains ω = 134 Hz. Comparison of this frequency with the one measured in the experiments are in good agreement. Results obtained indicate a real possibility of increasing efficiency by introducing vibratory energy from a well into the reservoir. The reason is that the real field values of parameters τk and lk in the well with perforation density of 10 to 30 holes/meter result in the excitation of resonance frequencies within a 50- to 300-Hz range.

      1. Berzam, V.A. Interaction of seismic waves with separation boundaries in porous saturated media. Issues of Nonlinear Geophysics. Collection VNIIYaGG, p. 66–74, Moscow, 1981.

      2. Blekhman, I.I. Vibration mechanics. Moscow, Nauka, 400 p., 1994.

      3. Blekhman L.I., Kizelwalter B.V. Distribution of flow velocities at the decks of vibration separators for gravity benefication. Ore benefication, 4, p. 53–54, 1981.

      5. Gortinsky V.V. et al. Separation Processes at Grain Processing Plants. Moscow, Kolos, 1973, 180 p.

      6. Granat N.L. Steady-state vibrations of vessels with two-phase mixture. Izv. AN USSR, Mechanics and Machine-Building, 5, p. 70–75, 1964.

      7. Egorov A.G. et al. Consolidation and Acoustic Waves in Saturated Porous Media. Kazan, Kazan University, 1990, 102 p.

      8. Isakovich M.A. General acoustics. Moscow, Nauka, 1976, 527 p.

      9. Kremer E.V. et al., A


Скачать книгу