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  • https://doi.org/10.1190/segam2015-5913455.1Copy DOI Icon

Logistic nonlinear convergence rate for subtle difference identification in seismic data

  • Aug 19, 2015
  • Li Meng* +4 more
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Abstract

Summary Geological subtle difference identification poses great challenge to seismic interpretation. Although some effective seismic attributes (e.g. instantaneous amplitude, instantaneous phase, instantaneous frequency, coherence etc.) have been developed to map changes in seismic data, subtle changes in detail are still difficult to be distinguished by these methods. Therefore, it is necessary to explore the better attribute with far greater detail than these conventional ones. Unlike most seismic attributes based on linear theory, logistic nonlinear convergence rate attribute we proposed in this paper generated from a nonlinear system - logistic equation. Logistic equation is a famous polynomial nonlinear iterative dynamical system which is often cited as a chaos producer. However, few works pay attention to nonlinear convergence of the equation. This paper just focused on this part and discussed application of logistic nonlinear convergence. Method experiments demonstrated that logistic nonlinear convergence rate can be conducive to magnify subtle differences. And the case study in Tarim illustrated that our method did be sensitive to subtle differences between reservoirs and its geological background in seismic responses, and can well delineate the distribution of reservoirs

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