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📄 smooth3d.par.main

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 SMOOTH3D - 3D grid velocity SMOOTHing by the damped least squares		smooth3d <infile >outfile [parameters]				 Required Parameters:							 n1=		number of samples along 1st dimension			 n2=		number of samples along 2nd dimension			 n3=		number of samples along 3rd dimension			 Optional Parameters:							 Smoothing parameters (0 = no smoothing)				 r1=0.0	operator length in 1st dimension			 r2=0.0	operator length in 2nd dimension			 r3=0.0	operator length in 3rd dimension			 Sample intervals:							 d1=1.0	1st dimension						 d2=1.0	2nd dimension						 d3=1.0	3rd dimension						 iter=2	number of iteration used				 time=0	which dimension the time axis is (0 = no time axis)	 depth=1	which dimension the depth axis is (ignored when time>0)	 mu=1		the relative weight at maximum depth (or time)		 verbose=0	=1 for printing minimum wavelengths			 slowness=0	=1 smoothing on slowness; =0 smoothing on velocity	 vminc=0	velocity values below it are cliped before smoothing	 vmaxc=99999	velocity values above it are cliped before smoothing	 Notes:								 1. The larger the smoothing parameters, the smoother the output velocity.    These parameters are lengths of smoothing operators in each dimension. 2. iter controls the orders of derivatives to be smoothed in the output    velocity. e.g., iter=2 means derivatives until 2nd order smoothed.	 3. mu is the multipler of smoothing parameters at the bottom compared to    those at the surface.						 4. Minimum wavelengths of each dimension and the total may be printed	   for the resulting output velocity is. To compute these parameters for   the input velocity, use r1=r2=r3=0.					 5. Smoothing directly on slowness works better to preserve traveltime.   So the program optionally converts the input velocity into slowness	",    and smooths the slowness, then converts back into velocity.		 Author:  CWP: Zhenyue Liu  March 1995 Reference: Liu, Z., 1994,"A velocity smoothing technique based on damped least squares		in Project Reveiew, May 10, 1994, Consortium Project on		Seismic Inverse Methods for Complex Stuctures.

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