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分形理论在井间薄储集层描述中的应用 被引量:9

THE APPLICATION OF FRACTAL THEORY IN DESCRIPTION OF INTERWELL THIN RESERVOIRS
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摘要 薄层砂岩的空间展布形态异常复杂,地震资料由于受分辨率限制难以精确描述薄砂岩层的形态,而传统的线性数学方法也难以描述随机的地质沉积现象。通过对大量的宏观与微观沉积资料研究和测井相分析表明,地层沉积具有分形特征,利用地质统计资料建立分形地质模型,以地震和测井资料为约束,通过分形插值算法确定出井间薄砂层的空间展布形态,这种非线性的数学描述方法具有较高的分辨率和可信度,能进一步减少薄砂层储层描述的不确定性,对预测薄砂层油气藏分布范围、厚度变化意义重大。 For the reason of complexity,the spatial geometry of thin sandstone can not be precisely described by seismic data as the limitation of its resolution,and random deposition can not be done by the method of classic linear mathematics.The analyses of a great quantity of depositional data in micro macroscope as well as well logging facies indicate that the sedimentation of horizons has its own fractal characteristic,thus the geologic model can consequentially be created through the statistical geologic data,under the constraint of the data of seismic and well logging,the spatial geometry of interwell thin sandstones can then be determined by the fractal interpolational algorithm.The non linear mathematic method has higher resolution and reliability,and further reduce the uncertainty in the description of thin sandstones.So that,it is of great significance in predicting the distribution and thickness of thin sandstone reservoirs.
出处 《石油学报》 EI CAS CSCD 北大核心 1998年第4期26-29,共4页 Acta Petrolei Sinica
关键词 分形理论 储集层 油气勘探 thin sandstone fractal interpolation algorithm reservoir description exploration of oil & gas
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参考文献4

  • 1王域辉,分形与石油,1994年
  • 2黄登仕,非线性经济学的理论和方法,1993年
  • 3汪富泉,分形几何与动力系统,1993年
  • 4李后强,分形理论及其在分子科学中的应用,1993年

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