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Therefore, we have measured the variation of velocity as a function of the simulation time.
Figure 14 Variation of velocity (pmb{f' eta)}) for different values of slip parameter (pmb{k_{2}}).
Open image in new window Fig. 6 Velocity/depth model showing the variation of velocity with depth for primary events.
The variation of velocity along time τ for different values of K and ξ is shown in Figure 4.
Figure 5 Variation of velocity along time for different values of M and ξ when (pmb{omega=0.2}), (pmb{K=0.2}).
Figure 4 Variation of velocity along time for different values of K and ξ when (pmb{omega=0.2}), (pmb{M=2}).
The variation of velocity along τ for different values ξ and M is studied in Figure 5.
Open image in new window Fig. 7 Velocity/depth model showing the variation of velocity with depth for lower-than-normal velocities.
The derived formula takes into consideration the variation of velocity, pressure, temperature, and compressibility factor along the pipeline.
(a), (b), (c) represents the variation of velocity (u y,t)) for (t = 15), (omega = pi/6), and various values of the fractional coefficients α and γ.
We aligned the data and the Green's functions by S-arrivals to suppress bias of unmodeled lateral variation of velocity structure.
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