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AVO for Pre-Resonant and Resonant Frequency Ranges of a Periodical Thin-Layered Stack

机译:用于预谐振和谐振频率范围的AVO的周期性薄层堆叠

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Geological models are currently used to aid AVO-analysis, usually thick-layered. In an actual thin-layered sub-surface medium, the AVO has some specifics, ignoring which may lead to errors in predicting hydrocarbon reservoirs. In the resonant frequency range periodic thin-layered stack, AVO inversion on the basis of the linearized Shuya formula produces an estimate of the effective Poisson coefficient much lower than one of a separate gas-saturated layer. Also, in the low-frequency range an effective Poisson coefficient estimate is much higher than one in case of a separate gas-saturated layer. Within a frequency range close to the resonant frequency (tuning thickness) for a thin-layered stack, favorable conditions occur for predicting multi-layer hydrocarbon reservoirs from the AVO-analysis. At the same time, disregarding absorption may lead to interpretation errors. A finite difference solution for the elastic wave equation and the Haskell-Thomson method in its visco-elastic variant were used to perform the investigation.
机译:地质模型目前用于援助展望分析,通常是厚度的。在实际的薄层亚表面介质中,AVO具有一些细节,忽略可能导致预测碳氢化合物储存器中的错误。在谐振频率范围周期性薄层堆叠中,基于线性化舒膜配方的AVO反转产生了远低于单独的气饱和层之一的有效泊松系数的估计。而且,在低频范围内,在单独的气饱和层的情况下,有效泊松系数估计远高于一个。在接近较薄层堆叠的谐振频率(调谐厚度)的频率范围内,发生从AVO分析的多层烃储存器发生有利条件。与此同时,无视吸收可能导致解释错误。采用有限差分解决方程及其在其粘弹性变体中的Haskell-Thomson方法进行调查。

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