program info_DW95 implicit dimension time(2),time1(2),rlat(2),rlon(2),u(3,2),v(3,2) c...Read sample input data file to get time and position. c rlat - north latitude (in degrees, -90 to 90) c rlon - east longitude (in degrees, 0 to 360) c time - desired time, Modified Julian Date in days. e.g., c Jan 1, 1992 is 48622. rlat(1) = -65.44040 rlon(1) = 277.80185 time(1) = 49354.41960 rlat(2) = -63.10150 rlon(2) = 291.97490 time(2) = 49354.50178 do i = 1,2 c...Convert time to seconds after Jan. 1,1992,0 hours c...which desired by the model(MJD = 48622) time1(i) = (time(i)-48622.d0)*86400.d0 c...Call DW95.0 model to compute the tide height c in_sol - logical denoting whether tide data exists c at desired location c tpd - computed ocean tide height(ocean+load+long period) in cm c tide - predicted ocean tide in cm call tptide_cur(rlat(i),rlon(i),time1(i),1,tpd,tjuk,in_sol) tide = tpd if (in_sol) then write(6,*) rlat(i),rlon(i),time(i),tide,tpd else write(6,*) 'No tide solution avaliable.' endif enddo stop end c...The output data is: c -65.44040, 277.80185, 63281053.43999, 24.68869, 24.68869 c -63.10150, 291.97490, 63288153.79200, 31.87873, 31.87873 c DW95.0/.1 c ---- - - c The DW95.0 ocean tide model [Desai and Wahr, 1995] is an c empirical ocean tide model estimated using data from exact repeat c cycles 10 to 78 of the T/P altimeter mission. The data used employed c the JGM-3 orbit computed at the University of Texas. In addition to c estimating a smooth response across the diurnal and semidiurnal tidal c bands, the monthly, fortnightly and termensual ocean tides are also c estimated. The model defines the diurnal admittance function as one c with the expected Free Core Nutation resonance removed. The DW95.1 c ocean tide model is a recent revision of the DW95.0 model and employed c additional cycles of T/P data.