SPE Production & Operations
Volume 21, Number 1, February 2006, pp. 81-88

SPE-94081-PA

A Systematic Approach to Predicting Liquid Loading in Gas Wells

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DOI  More information 10.2118/94081-PA http://dx.doi.org/10.2118/94081-PA

Citation

  • Guo, B., Ghalambor, A., and Xu, C. 2006. A Systematic Approach to Predicting Liquid Loading in Gas Wells. SPE Prod & Oper21 (1): 81-88. SPE-94081-PA.

Discipline Categories

  • 5.7 Operations Management
  • 5.1 Design and Optimization
  • 5.3.1 Well Candidate Recognition
  • 5.1.1 Tubing and Casing Design
  • 1.5 Completion Planning, Design and Installation

Summary

Loading up of liquids in wellbore has been recognized as one of the severe problems in gas production for many years. Accurate prediction of the problem is vitally important for taking timely measures to solve the problem. Although previous investigators have suggested several methods to predict the problem, results from these methods often show discrepancies. Also, these methods are not easy to use because of the difficulties with prediction of bottomhole pressure in multiphase flow. An accurate and easy-to-use method is highly desirable. This paper fills the gap.

Starting from Turner’s analysis for prediction of the minimum gas velocity for liquid removal, the minimum kinetic energy of gas that is required to lift liquid droplets was determined in this study. In order to compare gas kinetic energy with the minimum required kinetic energy, a four-phase (gas, oil, water, and solid particles) flow model was developed for mist flow. Applying the minimum kinetic energy criterion to the four-phase flow model resulted in a closed-form analytical equation for predicting the minimum gas-flow rate.

The kinetic energy theory indicates that the controlling conditions for liquid drop removal in gas wells are bottomhole conditions rather than tophole conditions. Our case studies show that Turner’s method with 20% adjustment still underestimates the minimum gas velocity for liquid removal, and the newly developed equation is more accurate than Turner’s method. The new method is easier to use than other existing methods. This paper provides production engineers with a systematic approach to predicting the minimum gas production rate for the continuous removal of water and oil from gas wells. Engineering charts are provided for two typical tubing sizes and wellhead pressures.

Introduction

Gas wells usually produce natural gas carrying liquid water and/or condensate in the form of mist. As the gas flow velocity in the well drops owing to the reservoir pressure depletion, the carrying capacity of the gas decreases. When the gas velocity drops to a critical level, liquids begin to accumulate in the well, and the well flow can undergo annular flow regime followed by a slug flow regime. The accumulation of liquids (liquid loading) increases bottomhole pressure that reduces gas-production rate. Low gas-production rate will cause gas velocity to drop further. Eventually, the well will undergo bubbly flow regime and cease producing.

Several measures can be taken to solve the liquid-loading problem. Foaming the liquid water can enable the gas to lift water from the well. Using smaller tubing or creating a lower wellhead pressure sometimes can keep mist flow. The well can be unloaded by gas lifting or pumping the liquids out of the well. Heating the wellbore can prevent liquid condensation. Downhole injection of water into an underlying disposal zone is another option. However, liquid loading is not always obvious, and recognizing the liquid-loading problem is not an easy task. A thorough diagnostic analysis of well data needs to be performed. The symptoms to look for include onset of liquid slugs at the surface of the well, increasing difference between the tubing and casing pressures with time, sharp changes in gradient on a flowing pressure survey, and sharp drops in a production decline curve.

Turner et al. (1969) were the pioneer investigators who analyzed and predicted the minimum gas flow rate to prevent liquid loading. They presented two mathematical models to describe the liquid-loading problem: the film movement model and entrained drop movement model. On the basis of analyses of field data, they concluded that the film movement model does not represent the controlling liquid-transport mechanism.

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History

  • Original manuscript received: 7 June 2005
  • Revised manuscript received: 7 July 2005
  • Manuscript approved: 12 July 2005
  • Version of record: 20 February 2006