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We consider elements of the nonlinear inversion of primaries with a particular em- phasis on the viscoacoustic, or absorptive/dispersive case. Since the main ingredient to higher-order terms in the inverse scattering series (as it is currently cast) is the linear, or Born, inverse, we begin by considering its “natural” form, i.e. without the corrections and/or assumptions discussed in Innanen and Weglein (2004). The absorptive/dispersive linear inverse for a single interface is found to be a filtered step-function, and for a single layer a set of increasingly smoothed step-functions. The “filters” char- acterizing the model shape are analyzed. We next consider the nature of the inversion subseries, which would accept the linear inverse output and via a series of nonlinear operations transform it into a signal with the correct amplitudes (i.e. the true Q profile). The nature of the data event communication espoused by these nonlinear operations is discussed using a simple 1D normal incidence physical milieu, and then we focus on the viscous (attenuating) case. We show that the inversion subseries correctly produces the Q profile if the input signal has had the attenuation (or viscous propagation effects) compensated. This supports the existing ansatz (Innanen and Weglein, 2003) regarding the nature of a generalized imaging subseries (i.e. not the inversion subseries) for the viscous case, as carrying out the task of Q compensation.

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Young Marketers 2 - LC Team

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