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📄 suinvvxzco.su.main

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 SUINVXZCO - Seismic INVersion of Common Offset data for a smooth 	             velocity function V(X,Z) plus a slowness perturbation vp(x,z)     suinvvxzco <infile >outfile [optional parameters] 		 Required Parameters:							 vfile                  file containing velocity array v[nx][nz]	 nx=                    number of x samples (2nd dimension) in velocity nz=                    number of z samples (1st dimension) in velocity nxm=			number of midpoints of input traces		 Optional Parameters:							 dt= or from header (dt) 	time sampling interval of input data	 offs= or from header (offset) 	source-receiver offset	 	 dxm= or from header (d2) 	sampling interval of midpoints 		 fxm=0		first midpoint in input trace				 nxd=5		skipped number of midpoints (see note)			 dx=50.0	x sampling interval of velocity				 fx=0.0	first x sample of velocity				 dz=50.0	z sampling interval of velocity				 nxb=nx/2	band centered at midpoints (see note)			 nxc=0		hozizontal range in which velocity is changed		 nzc=0		vertical range in which velocity is changed		 fxo=0.0	x-coordinate of first output trace 			 dxo=15.0	horizontal spacing of output trace 			 nxo=101	number of output traces 				",	 fzo=0.0	z-coordinate of first point in output trace 		 dzo=15.0	vertical spacing of output trace 			 nzo=101	number of points in output trace			",	 fmax=0.25/dt	Maximum frequency set for operator antialiasing		 ang=180	Maximum dip angle allowed in the image			 ls=0		=1 for line source; =0 for point source			 pert=0	=1 calculate time correction from v_p[nx][nz]		 vpfile	file containing slowness perturbation array v_p[nx][nz]	 verbose=1              =1 to print some useful information		 Notes:								 Traveltime and amplitude are calculated by finite difference which	 is done only in one of every NXD midpoints; in the skipped midpoint, 	 interpolation is used to calculate traveltime and amplitude.		",  For each midpoint, traveltime and amplitude are calculated in the 	 horizontal range of (xm-nxb*dx, xm+nxb*dx). Velocity is changed by 	 constant extropolation in two upper trianglar corners whose width is 	 nxc*dx and height is nzc*dz.						 Eikonal equation will fail to solve if there is a polar turned ray.	 In this case, the program shows the related geometric information. 	 There are three ways to remove the turned ray: smoothing velocity, 	 reducing nxb, and increaing nxc and nzc (if the turned ray occurs  	 in the shallow areas). To prevent traveltime distortion from a over	 smoothed velocity, traveltime is corrected based on the slowness 	 perturbation.								 Offsets are signed - may be positive or negative. 			 Author:  Zhenyue Liu, 08/28/93,  Colorado School of Mines  Reference: Bleistein, N., Cohen, J. K., and Hagin, F., 1987,  Two-and-one-half dimensional Born inversion with an arbitrary reference         Geophysics Vol. 52, no.1, 26-36.

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