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📄 lightt.c

📁 c源码
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/* Correction for light time from object to earth * including gravitational retardation due to the Sun. * AA page B36. */#include "kep.h"extern double pobjb[], pobjh[], pearthb[];extern double Clightaud;/* Calculated light time, in days.  */double lighttime;int lightt( elemnt, q, e )double e[], q[];	/* rectangular position vectors */struct orbit *elemnt;	/* orbital elements of object q */{double p[3], p0[3], ptemp[3], vearth0[3];double P, Q, E, t, x, y, yh;int i, k;/* save initial q-e vector for display */for( i=0; i<3; i++ )	{	p0[i] = q[i] - e[i];	vearth0[i] = vearth[i];	}/* e = heliocentric earth at time TDT */E = 0.0;for( i=0; i<3; i++ )	E += e[i]*e[i];E = sqrt(E);for( k=0; k<2; k++ )	{	P = 0.0;	Q = 0.0;	for( i=0; i<3; i++ )		{		y = pobjb[i];/*		if( k > 0 )			y = pobjb[i];		else			y = q[i];*/		yh = q[i];		x = y - pearthb[i];		p[i] = x;		Q += yh * yh;		P += x * x;		}	P = sqrt(P);	Q = sqrt(Q);/* Note the following blows up if object equals sun. */	t = (P + 1.97e-8 * log( (E+P+Q)/(E-P+Q) ) )/Clightaud;	kepler( TDT-t, elemnt, q, ptemp );	}lighttime = t;if( prtflg )	printf( "light time %.4fm,  ", 1440.0*t );/* Final object-earth vector and the amount by which it changed. */for( i=0; i<3; i++ )	{	x = q[i] - e[i];	p[i] = x;	dp[i] = x - p0[i];	}showcor( "aberration", p0, dp );/* Calculate dRA/dt and dDec/dt. * The desired correction of apparent coordinates is relative * to the equinox of date, but the coordinates here are * for J2000.  This introduces a slight error. * * Estimate object-earth vector t days ago.  We have * p(?) = q(J-t) - e(J), and must adjust to * p(J-t)  =  q(J-t) - e(J-t)  =  q(J-t) - (e(J) - Vearth * t) *         =  p(?) + Vearth * t. */#if 0/* Don't call this, because it overwrites pobj[]. */velearth(TDT);#endiffor( i=0; i<3; i++ )	p[i] += vearth0[i]*t;deltap( p, p0, &dradt, &ddecdt );  /* see dms.c */dradt /= t;ddecdt /= t;return(0);}

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