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A THEORY FOR WAVE EQUATION INVERSE PROBLEM:THE UNION METHOD FOR SCATTERED WAVEEXTRAPOLATION AND VELOCITY IMAGING

A THEORY FOR WAVE EQUATION INVERSE
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摘要 A new theory for inverse problem of wave equation, that is, the union method for scattered wave extrapolation and velocity imaging, is proposed in this paper. This method is very different from the classical wave extrapolation for migration, because we relate directly the scattered wave extrapolation to velocity inversion. And also this method is different from any linearized inverse method of wave equation, because we needn′t use linearized approximation. Because of this, the method can be applied to strong scattering case effectively (i.e. the value of scattered wave is not small, which can not be neglected). This method, of course, is different from nonlinearized optimum inverse method, because in this paper, the nonlinear inverse problem is turned into two steps inverse problem, i.e. scattered wave extrapolated and velocity imaging, which can be solved easily. Hence, the problem how to get the global optimum solution by using the nonlinearized optimum inverse method doesn′t bother us by using the method in this paper.
出处 《Journal of Central South University》 SCIE EI CAS 1996年第2期2-6,共5页 中南大学学报(英文版)
基金 the Natural Science Foundation of Hunan Province
关键词 inverse problem wave EXTRAPOLATION VELOCITY IMAGING NONLINEARIZATION wavelet representation inverse problem wave extrapolation velocity imaging nonlinearization wavelet representation
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