File Coverage

erfasrc/src/pn00a.c
Criterion Covered Total %
statement 0 4 0.0
branch n/a
condition n/a
subroutine n/a
pod n/a
total 0 4 0.0


line stmt bran cond sub pod time code
1             #include "erfa.h"
2              
3 0           void eraPn00a(double date1, double date2,
4             double *dpsi, double *deps, double *epsa,
5             double rb[3][3], double rp[3][3], double rbp[3][3],
6             double rn[3][3], double rbpn[3][3])
7             /*
8             ** - - - - - - - - -
9             ** e r a P n 0 0 a
10             ** - - - - - - - - -
11             **
12             ** Precession-nutation, IAU 2000A model: a multi-purpose function,
13             ** supporting classical (equinox-based) use directly and CIO-based
14             ** use indirectly.
15             **
16             ** Given:
17             ** date1,date2 double TT as a 2-part Julian Date (Note 1)
18             **
19             ** Returned:
20             ** dpsi,deps double nutation (Note 2)
21             ** epsa double mean obliquity (Note 3)
22             ** rb double[3][3] frame bias matrix (Note 4)
23             ** rp double[3][3] precession matrix (Note 5)
24             ** rbp double[3][3] bias-precession matrix (Note 6)
25             ** rn double[3][3] nutation matrix (Note 7)
26             ** rbpn double[3][3] GCRS-to-true matrix (Notes 8,9)
27             **
28             ** Notes:
29             **
30             ** 1) The TT date date1+date2 is a Julian Date, apportioned in any
31             ** convenient way between the two arguments. For example,
32             ** JD(TT)=2450123.7 could be expressed in any of these ways,
33             ** among others:
34             **
35             ** date1 date2
36             **
37             ** 2450123.7 0.0 (JD method)
38             ** 2451545.0 -1421.3 (J2000 method)
39             ** 2400000.5 50123.2 (MJD method)
40             ** 2450123.5 0.2 (date & time method)
41             **
42             ** The JD method is the most natural and convenient to use in
43             ** cases where the loss of several decimal digits of resolution
44             ** is acceptable. The J2000 method is best matched to the way
45             ** the argument is handled internally and will deliver the
46             ** optimum resolution. The MJD method and the date & time methods
47             ** are both good compromises between resolution and convenience.
48             **
49             ** 2) The nutation components (luni-solar + planetary, IAU 2000A) in
50             ** longitude and obliquity are in radians and with respect to the
51             ** equinox and ecliptic of date. Free core nutation is omitted;
52             ** for the utmost accuracy, use the eraPn00 function, where the
53             ** nutation components are caller-specified. For faster but
54             ** slightly less accurate results, use the eraPn00b function.
55             **
56             ** 3) The mean obliquity is consistent with the IAU 2000 precession.
57             **
58             ** 4) The matrix rb transforms vectors from GCRS to J2000.0 mean
59             ** equator and equinox by applying frame bias.
60             **
61             ** 5) The matrix rp transforms vectors from J2000.0 mean equator and
62             ** equinox to mean equator and equinox of date by applying
63             ** precession.
64             **
65             ** 6) The matrix rbp transforms vectors from GCRS to mean equator and
66             ** equinox of date by applying frame bias then precession. It is
67             ** the product rp x rb.
68             **
69             ** 7) The matrix rn transforms vectors from mean equator and equinox
70             ** of date to true equator and equinox of date by applying the
71             ** nutation (luni-solar + planetary).
72             **
73             ** 8) The matrix rbpn transforms vectors from GCRS to true equator and
74             ** equinox of date. It is the product rn x rbp, applying frame
75             ** bias, precession and nutation in that order.
76             **
77             ** 9) The X,Y,Z coordinates of the IAU 2000A Celestial Intermediate
78             ** Pole are elements (3,1-3) of the GCRS-to-true matrix,
79             ** i.e. rbpn[2][0-2].
80             **
81             ** 10) It is permissible to re-use the same array in the returned
82             ** arguments. The arrays are filled in the order given.
83             **
84             ** Called:
85             ** eraNut00a nutation, IAU 2000A
86             ** eraPn00 bias/precession/nutation results, IAU 2000
87             **
88             ** Reference:
89             **
90             ** Capitaine, N., Chapront, J., Lambert, S. and Wallace, P.,
91             ** "Expressions for the Celestial Intermediate Pole and Celestial
92             ** Ephemeris Origin consistent with the IAU 2000A precession-
93             ** nutation model", Astron.Astrophys. 400, 1145-1154 (2003)
94             **
95             ** n.b. The celestial ephemeris origin (CEO) was renamed "celestial
96             ** intermediate origin" (CIO) by IAU 2006 Resolution 2.
97             **
98             ** Copyright (C) 2013-2019, NumFOCUS Foundation.
99             ** Derived, with permission, from the SOFA library. See notes at end of file.
100             */
101             {
102             /* Nutation. */
103 0           eraNut00a(date1, date2, dpsi, deps);
104              
105             /* Remaining results. */
106 0           eraPn00(date1, date2, *dpsi, *deps, epsa, rb, rp, rbp, rn, rbpn);
107              
108 0           return;
109              
110             }
111             /*----------------------------------------------------------------------
112             **
113             **
114             ** Copyright (C) 2013-2019, NumFOCUS Foundation.
115             ** All rights reserved.
116             **
117             ** This library is derived, with permission, from the International
118             ** Astronomical Union's "Standards of Fundamental Astronomy" library,
119             ** available from http://www.iausofa.org.
120             **
121             ** The ERFA version is intended to retain identical functionality to
122             ** the SOFA library, but made distinct through different function and
123             ** file names, as set out in the SOFA license conditions. The SOFA
124             ** original has a role as a reference standard for the IAU and IERS,
125             ** and consequently redistribution is permitted only in its unaltered
126             ** state. The ERFA version is not subject to this restriction and
127             ** therefore can be included in distributions which do not support the
128             ** concept of "read only" software.
129             **
130             ** Although the intent is to replicate the SOFA API (other than
131             ** replacement of prefix names) and results (with the exception of
132             ** bugs; any that are discovered will be fixed), SOFA is not
133             ** responsible for any errors found in this version of the library.
134             **
135             ** If you wish to acknowledge the SOFA heritage, please acknowledge
136             ** that you are using a library derived from SOFA, rather than SOFA
137             ** itself.
138             **
139             **
140             ** TERMS AND CONDITIONS
141             **
142             ** Redistribution and use in source and binary forms, with or without
143             ** modification, are permitted provided that the following conditions
144             ** are met:
145             **
146             ** 1 Redistributions of source code must retain the above copyright
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148             **
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