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Traveltime inverse problem

The traveltime inverse problem provides another typical example of application of the linearization method to the solution of inverse problems for wave phenomena. [Pg.494]

In the framework of the geometric optics approach to seismic problems, the traveltime r(r, r ) of the seismic ray can be related to the local seismic velocity c(r) by the relationship [Pg.494]

The last equation can be written in another form, using slowness s(r) = [Pg.494]

Note that this equation looks linear, but is actually nonlinear, because the raypath L(r, rj) also depends on the slowness s(r). [Pg.495]

However, we can calculate the variation of the traveltime using Fermat s principle, which states that the traveltime is stationary with respect to a variation of the raypath L(r, Vj)  [Pg.495]


See other pages where Traveltime inverse problem is mentioned: [Pg.494]    [Pg.494]    [Pg.503]    [Pg.663]   


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