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A UNIFIED APPROACH TO 3-D SEISMIC REFLECTION IMAGING .2. THEORY

机译:3D地震反射成像的统一方法.2。理论

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Diffraction-stack and isochrone-stack. integrals are quantitatively described and employed. They constitute an asymptotic transform pair. Both integrals are the key tools of a unified approach to seismic reflection imaging that can be used to solve a multitude of amplitude-preserving, target-oriented seismic imaging (or image-transformation) problems. These include, for instance, the generalizations of the kinematic map-transformation examples discussed in Part I. All image-transformation problems can be addressed by applying both stacking integrals in sequence, whereby the macro-velocity model, the measurement configuration, or the ray-code of the considered elementary reflections may change from step to step. This leads to weighted (Kirchhoff- or generalized-Radon-type) summations along certain stacking surfaces (or inplanats) for which true-amplitude (TA) weights are provided. To demonstrate the value of the proposed imaging theory (which is based on analytically chaining the two stacking integrals and using certain inherent dualities), we examine in detail the amplitude-preserving configuration transform and remigration for the case of a 3-D laterally inhomogeneous velocity medium. [References: 17]
机译:衍射堆栈和等时线堆栈。积分被定量地描述和使用。它们构成了一个渐近变换对。这两个积分都是统一的地震反射成像方法的关键工具,可用于解决多种振幅保持,面向目标的地震成像(或图像变换)问题。例如,这些包括第一部分中讨论的运动学图转换示例的概括。可以通过依次应用两个堆叠积分来解决所有图像转换问题,从而可以使用宏观速度模型,测量配置或射线所考虑的基本反射的-code可能会逐步变化。这导致沿某些堆叠面(或平展面)的加权(基尔霍夫型或广义拉顿型)求和,为其提供了真振幅(TA)权重。为了证明所提出的成像理论的价值(该理论基于对两个堆叠积分的解析链接,并使用某些固有对偶性),我们详细研究了3D横向不均匀速度情况下的保振幅构变换和重新迁移介质。 [参考:17]

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