| PHSRM Remote Sensing Hands-On Lesson (C) |
Table of ContentsPHSRM Remote Sensing Hands-On Lesson (C) Overview Note About HTML Links References Tutorials Required Readings The Permuted Index Source Code Header Comments Kernels Used CSPICE Modules Used Time Conversion (convtm) Task Statement Learning Goals Approach Solution Solution Meta-Kernel Solution Source Code Solution Sample Output Obtaining Target States and Positions (getsta) Task Statement Learning Goals Approach Solution Solution Meta-Kernel Solution Source Code Solution Sample Output Spacecraft Orientation and Reference Frames (xform) Task Statement Learning Goals Approach Solution Solution Meta-Kernel Solution Source Code Solution Sample Output Computing Sub-spacecraft and Sub-solar Points (subpts) Task Statement Learning Goals Approach Solution Solution Meta-Kernel Solution Source Code Solution Sample Output Intersecting Vectors with a Triaxial Ellipsoid (fovint) Task Statement Learning Goals Approach Solution Solution Meta-Kernel Solution Source Code Solution Sample Output PHSRM Remote Sensing Hands-On Lesson (C)
Overview
Note About HTML Links
In order for the links to be resolved, create a subdirectory called ``lessons'' under the ``doc/html'' directory of the Toolkit tree and copy this document to that subdirectory before loading it into a Web browser. ReferencesTutorials
Name Lesson steps/functions it describes --------------- ----------------------------------------- Time Time Conversion SCLK and LSK Time Conversion SPK Obtaining Ephemeris Data Frames Reference Frames Using Frames Reference Frames PCK Planetary Constants Data CK Spacecraft Orientation DataThese tutorials are available from the NAIF ftp server at JPL:
http://naif.jpl.nasa.gov/naif/tutorials.html Required Readings
Name Lesson steps/functions that it describes --------------- ----------------------------------------- time.req Time Conversion sclk.req SCLK Time Conversion spk.req Obtaining Ephemeris Data frames.req Using Reference Frames pck.req Obtaining Planetary Constants Data ck.req Obtaining Spacecraft Orientation Data naif_ids.req Determining Body ID Codes The Permuted Index
This text document provides a simple mechanism to discover what CSPICE functions perform a particular function of interest as well as the name of the source module that contains the function. Source Code Header Comments
For example the source code of the STR2ET/str2et_c routine is
toolkit/src/spicelib/str2et.forin the FORTRAN Toolkit and in
cspice/src/cspice/str2et_c.cin the C Toolkit. Since some of the FORTRAN routines are entry points they are usually part of a source file that has different name. The ``Permuted Index'' document mentioned above can be used to locate the name of their source file. Kernels Used
# FILE NAME TYPE DESCRIPTION -- ------------------------------- ---- ------------------------ 1 naif0009.tls LSK Generic LSK 2 phsrm_201008031645.tsc SCLK PHSRM SCLK 3 de421xs.bsp SPK Solar System Ephemeris 4 phobos_kiam_101231_v00.bsp SPK Phobos Ephemeris 5 phsrm_130114_130114_130214_nom2.bsp SPK PHSRM Spacecraft SPK 6 phsrm_v00.tf FK PHSRM FK 7 phsrm_sc_test2_111108_130214_v00.bc CK PHSRM Spacecraft CK 8 pck00009.tpc PCK Generic PCK 9 phsrm_tsns_v00.ti IK PHSRM TSNS IKThese SPICE kernels are included in the lesson package available from the PHSRM server at IKI:
http://spice.ikiweb.ru/PHSRM/kernels CSPICE Modules Used
CHAPTER EXERCISE FUNCTIONS NON-VOID KERNELS
------- --------- --------- --------- -------
1 convtm furnsh_c 1,2
prompt_c
str2et_c
etcal_c
timout_c
sce2c_c
sce2s_c
2 getsta furnsh_c vnorm_c 1,3-6
prompt_c
str2et_c
spkezr_c
spkpos_c
convrt_c
3 xform furnsh_c vsep_c 1-8
prompt_c
str2et_c
spkezr_c
sxform_c
mxvg_c
spkpos_c
pxform_c
mxv_c
convrt_c
4 subpts furnsh_c 1,3-6,8
prompt_c
str2et_c
subpt_c
subsol_c
5 fovint furnsh_c dpr_c 1-9
prompt_c
str2et_c
bodn2c_c
getfov_c
sincpt_c
reclat_c
ilumin_c
et2lst_c
Refer to the headers of the various functions listed above, as detailed
interface specifications are provided with the source code.
Time Conversion (convtm)Task Statement
Learning Goals
Approach
When completing the ``calendar format'' step above, consider using one of two possible methods: etcal_c or timout_c. SolutionSolution Meta-Kernel
KPL/MK
This is the meta-kernel used in the solution of the ``Time
Conversion'' task in the Remote Sensing Hands On Lesson.
\begindata
KERNELS_TO_LOAD = (
'kernels/lsk/naif0009.tls',
'kernels/sclk/phsrm_201008031645.tsc'
)
\begintext
Solution Source Code
#include <stdio.h>
/*
Standard CSPICE User Include File
*/
#include "SpiceUsr.h"
/*
Local Parameters
*/
#define METAKR "convtm.tm"
#define SCLKID -555
#define STRLEN 50
int main (void)
{
/*
Local Variables
*/
SpiceChar calet [STRLEN];
SpiceChar sclkst [STRLEN];
SpiceChar utctim [STRLEN];
SpiceDouble et;
/*
Load the kernels this program requires.
Both the spacecraft clock kernel and a
leapseconds kernel should be listed in
the meta-kernel.
*/
furnsh_c ( METAKR );
/*
Prompt the user for the input time string.
*/
prompt_c ( "Input UTC Time: ", STRLEN, utctim );
printf ( "Converting UTC Time: %s\n", utctim );
/*
Convert utctim to ET.
*/
str2et_c ( utctim, &et );
printf ( " ET Seconds Past J2000: %16.3f\n", et );
/*
Now convert ET to a calendar time
string. This can be accomplished in two
ways.
*/
etcal_c ( et, STRLEN, calet );
printf ( " Calendar ET (etcal_c): %s\n", calet );
/*
Or use timout_c for finer control over the
output format. The picture below was built
by examining the header of timout_c.
*/
timout_c ( et, "YYYY-MON-DDTHR:MN:SC ::TDB",
STRLEN, calet );
printf ( " Calendar ET (timout_c): %s\n", calet );
/*
Convert ET to spacecraft clock time.
*/
sce2s_c ( SCLKID, et, STRLEN, sclkst );
printf ( " Spacecraft Clock Time: %s\n", sclkst );
return(0);
}
Solution Sample Output
Converting UTC Time: 2013-02-10 20:40:00
ET Seconds Past J2000: 413800866.185
Calendar ET (etcal_c): 2013 FEB 10 20:41:06.185
Calendar ET (timout_c): 2013-FEB-10T20:41:06
Spacecraft Clock Time: 1/0461:09600000
Obtaining Target States and Positions (getsta)Task Statement
Learning Goals
Approach
When deciding which SPK files to load, the Toolkit utility ``brief'' may be of some use. ``brief'' is located in the ``cspice/exe'' directory for C toolkits. Consult its user's guide available in ``cspice/doc/brief.ug'' for details. SolutionSolution Meta-Kernel
KPL/MK
This is the meta-kernel used in the solution of the
``Obtaining Target States and Positions'' task in the
Remote Sensing Hands On Lesson.
\begindata
KERNELS_TO_LOAD = (
'kernels/lsk/naif0009.tls',
'kernels/spk/de421xs.bsp',
'kernels/spk/phobos_kiam_101231_v00.bsp',
'kernels/spk/phsrm_130114_130114_130214_nom2.bsp'
'kernels/fk/phsrm_v00.tf'
)
\begintext
Solution Source Code
#include <stdio.h>
/*
Standard CSPICE User Include File
*/
#include "SpiceUsr.h"
/*
Local Parameters
*/
#define METAKR "getsta.tm"
#define STRLEN 50
int main (void)
{
/*
Local Variables
*/
SpiceChar utctim [STRLEN];
SpiceDouble dist;
SpiceDouble et;
SpiceDouble ltime;
SpiceDouble pos [3];
SpiceDouble state [6];
/*
Load the kernels that this program requires. We
will need a leapseconds kernel to convert input
UTC time strings into ET. We also will need the
necessary SPK files with coverage for the bodies
in which we are interested.
*/
furnsh_c ( METAKR );
/*
Prompt the user for the input time string.
*/
prompt_c ( "Input UTC Time: ", STRLEN, utctim );
printf ( "Converting UTC Time: %s\n", utctim );
/*
Convert utctim to ET.
*/
str2et_c ( utctim, &et );
printf ( " ET seconds past J2000: %16.3f\n", et );
/*
Compute the apparent state of Phobos as seen from
PHSRM in the J2000 frame. All of the ephemeris
readers return states in units of kilometers and
kilometers per second.
*/
spkezr_c ( "PHOBOS", et, "J2000", "LT+S",
"PHSRM", state, <ime );
printf ( " Apparent state of Phobos as seen "
"from PHSRM in the J2000\n" );
printf ( " frame (km, km/s):\n" );
printf ( " X = %16.3f\n", state[0] );
printf ( " Y = %16.3f\n", state[1] );
printf ( " Z = %16.3f\n", state[2] );
printf ( " VX = %16.3f\n", state[3] );
printf ( " VY = %16.3f\n", state[4] );
printf ( " VZ = %16.3f\n", state[5] );
/*
Compute the apparent position of Earth as seen from
PHSRM in the J2000 frame. Note: We could have
continued using spkezr_c and simply ignored the
velocity components.
*/
spkpos_c ( "EARTH", et, "J2000", "LT+S",
"PHSRM", pos, <ime );
printf ( " Apparent position of Earth as "
"seen from PHSRM in the J2000\n" );
printf ( " frame (km): \n" );
printf ( " X = %16.3f\n", pos[0] );
printf ( " Y = %16.3f\n", pos[1] );
printf ( " Z = %16.3f\n", pos[2] );
/*
We need only display LTIME, as it is precisely the
light time in which we are interested.
*/
printf ( " One way light time between PHSRM and "
"the apparent position\n" );
printf ( " of Earth (seconds): %16.3f\n", ltime );
/*
Compute the apparent position of the Sun as seen
from Phobos in the J2000 frame.
*/
spkpos_c ( "SUN", et, "J2000", "LT+S",
"PHOBOS", pos, <ime );
printf ( " Apparent position of Sun as seen "
"from Phobos in the\n" );
printf ( " J2000 frame (km): \n" );
printf ( " X = %16.3f\n", pos[0] );
printf ( " Y = %16.3f\n", pos[1] );
printf ( " Z = %16.3f\n", pos[2] );
/*
Now we need to compute the actual distance between
the Sun and Phobos. The above SPKPOS call gives us
the apparent distance, so we need to adjust our
aberration correction appropriately.
*/
spkpos_c ( "SUN", et, "J2000", "NONE",
"PHOBOS", pos, <ime );
/*
Compute the distance between the body centers in
kilometers.
*/
dist = vnorm_c ( pos );
/*
Convert this value to AU using convrt_c.
*/
convrt_c ( dist, "KM", "AU", &dist );
printf ( " Actual distance between Sun and "
"Phobos body centers:\n" );
printf ( " (AU): %16.3f\n", dist );
return(0);
}
Solution Sample Output
Converting UTC Time: 2013-02-10 20:40:00
ET seconds past J2000: 413800866.185
Apparent state of Phobos as seen from PHSRM in the J2000
frame (km, km/s):
X = 43.646
Y = 5.698
Z = -20.731
VX = 0.008
VY = -0.002
VZ = -0.005
Apparent position of Earth as seen from PHSRM in the J2000
frame (km):
X = -318212438.123
Y = 123091882.078
Z = 59808626.721
One way light time between PHSRM and the apparent position
of Earth (seconds): 1155.441
Apparent position of Sun as seen from Phobos in the
J2000 frame (km):
X = -201733820.746
Y = 39838264.775
Z = 23717367.433
Actual distance between Sun and Phobos body centers:
(AU): 1.384
Spacecraft Orientation and Reference Frames (xform)Task Statement
Learning Goals
Approach
You may find it useful to consult the permuted index, the headers of various source modules, and the following toolkit documentation:
SolutionSolution Meta-Kernel
KPL/MK
This is the meta-kernel used in the solution of the ``Spacecraft
Orientation and Reference Frames'' task in the Remote Sensing
Hands On Lesson.
\begindata
KERNELS_TO_LOAD = (
'kernels/lsk/naif0009.tls',
'kernels/sclk/phsrm_201008031645.tsc',
'kernels/spk/de421xs.bsp',
'kernels/spk/phobos_kiam_101231_v00.bsp',
'kernels/spk/phsrm_130114_130114_130214_nom2.bsp',
'kernels/fk/phsrm_v00.tf',
'kernels/ck/phsrm_sc_test2_111108_130214_v00.bc',
'kernels/pck/pck00009.tpc'
)
\begintext
Solution Source Code
#include <stdio.h>
/*
Standard CSPICE User Include File
*/
#include "SpiceUsr.h"
/*
Local Parameters
*/
#define METAKR "xform.tm"
#define STRLEN 50
int main (void)
{
/*
Local Variables
*/
SpiceChar utctim [STRLEN];
SpiceDouble et;
SpiceDouble ltime;
SpiceDouble state [6];
SpiceDouble bfixst [6];
SpiceDouble pos [3];
SpiceDouble sform [6][6];
SpiceDouble pform [3][3];
SpiceDouble bsight [3];
SpiceDouble sep;
/*
Load the kernels that this program requires. We
will need:
A leapseconds kernel
A spacecraft clock kernel for PHSRM
The necessary ephemerides
A planetary constants file (PCK)
A spacecraft orientation kernel for PHSRM (CK)
A frame kernel (TF)
*/
furnsh_c ( METAKR );
/*
Prompt the user for the input time string.
*/
prompt_c ( "Input UTC Time: ", STRLEN, utctim );
printf ( "Converting UTC Time: %s\n", utctim );
/*
Convert utctim to ET.
*/
str2et_c ( utctim, &et );
printf ( " ET seconds past J2000: %16.3f\n", et );
/*
Compute the apparent state of Phobos as seen from
PHSRM in the J2000 reference frame.
*/
spkezr_c ( "PHOBOS", et, "J2000", "LT+S",
"PHSRM", state, <ime );
/*
Now obtain the transformation from the inertial
J2000 frame to the non-inertial body-fixed IAU_PHOBOS
frame. Since we want the apparent position, we
need to subtract ltime from et.
*/
sxform_c ( "J2000", "IAU_PHOBOS", et-ltime, sform );
/*
Now rotate the apparent J2000 state into IAU_PHOBOS
with the following matrix multiplication:
*/
mxvg_c ( sform, state, 6, 6, bfixst );
/*
Display the results.
*/
printf ( " Apparent state of Phobos as seen "
"from PHSRM in the IAU_PHOBOS\n" );
printf ( " body-fixed frame (km, km/s):\n");
printf ( " X = %19.6f\n", bfixst[0] );
printf ( " Y = %19.6f\n", bfixst[1] );
printf ( " Z = %19.6f\n", bfixst[2] );
printf ( " VX = %19.6f\n", bfixst[3] );
printf ( " VY = %19.6f\n", bfixst[4] );
printf ( " VZ = %19.6f\n", bfixst[5] );
/*
It is worth pointing out, all of the above could
have been done with a single use of spkezr_c:
*/
spkezr_c ( "PHOBOS", et, "IAU_PHOBOS", "LT+S",
"PHSRM", state, <ime );
/*
Display the results.
*/
printf ( " Apparent state of Phobos as seen "
"from PHSRM in the IAU_PHOBOS\n" );
printf ( " body-fixed frame (km, km/s) "
"obtained using spkezr_c directly:\n" );
printf ( " X = %19.6f\n", state[0] );
printf ( " Y = %19.6f\n", state[1] );
printf ( " Z = %19.6f\n", state[2] );
printf ( " VX = %19.6f\n", state[3] );
printf ( " VY = %19.6f\n", state[4] );
printf ( " VZ = %19.6f\n", state[5] );
/*
Note that the velocity found by using spkezr_c
to compute the state in the IAU_PHOBOS frame differs
at the few mm/second level from that found previously
by calling spkezr_c and then sxform_c. Computing
velocity via a single call to spkezr_c as we've
done immediately above is slightly more accurate because
it accounts for the effect of the rate of change of
light time on the apparent angular velocity of the
target's body-fixed reference frame.
Now we are to compute the angular separation between
the apparent position of the Sun as seen from the
spacecraft and the normal vector of the
solar array. First, compute the apparent position of
the Sun as seen from PHSRM in the J2000 frame.
*/
spkpos_c ( "SUN", et, "J2000", "LT+S",
"PHSRM", pos, <ime );
/*
Now set the direction of the solar array normal
at this same epoch. From reading the frame kernel
we know that the solar array normal is nominally the
+X axis of the PHSRM_SPACECRAFT frame defined there.
*/
bsight[0] = 1.0;
bsight[1] = 0.0;
bsight[2] = 0.0;
/*
Now compute the rotation matrix from PHSRM_SPACECRAFT into
J2000.
*/
pxform_c ( "PHSRM_SPACECRAFT", "J2000", et, pform );
/*
And multiply the result to obtain the nominal
solar array normal in the J2000 reference frame.
*/
mxv_c ( pform, bsight, bsight );
/*
Lastly compute the angular separation.
*/
convrt_c ( vsep_c(bsight, pos), "RADIANS",
"DEGREES", &sep );
printf ( " Angular separation between the "
"apparent position of\n" );
printf ( " Sun and the PHSRM "
"solar array normal (degrees):\n");
printf ( " %16.3f\n", sep );
/*
Or alternatively we can work in the spacecraft
frame directly.
*/
spkpos_c ( "SUN", et, "PHSRM_SPACECRAFT", "LT+S",
"PHSRM", pos, <ime );
/*
the solar array normal is the X-axis in the
PHSRM_SPACECRAFT frame.
*/
bsight[0] = 1.0;
bsight[1] = 0.0;
bsight[2] = 0.0;
/*
Lastly compute the angular separation.
*/
convrt_c ( vsep_c(bsight, pos), "RADIANS",
"DEGREES", &sep );
printf ( " Angular separation between the "
"apparent position of\n" );
printf ( " Sun and the PHSRM "
"solar array normal computed\n" );
printf ( " using vectors in the PHSRM_SPACECRAFT "
"frame (degrees):\n" );
printf ( " %16.3f\n", sep );
return(0);
}
Solution Sample Output
Converting UTC Time: 2013-02-10 20:40:00
ET seconds past J2000: 413800866.185
Apparent state of Phobos as seen from PHSRM in the IAU_PHOBOS
body-fixed frame (km, km/s):
X = 32.950479
Y = -35.796727
Z = -0.250178
VX = -0.004507
VY = -0.016033
VZ = -0.000054
Apparent state of Phobos as seen from PHSRM in the IAU_PHOBOS
body-fixed frame (km, km/s) obtained using spkezr_c directly:
X = 32.950479
Y = -35.796727
Z = -0.250178
VX = -0.004507
VY = -0.016033
VZ = -0.000054
Angular separation between the apparent position of
Sun and the PHSRM solar array normal (degrees):
25.807
Angular separation between the apparent position of
Sun and the PHSRM solar array normal computed
using vectors in the PHSRM_SPACECRAFT frame (degrees):
25.807
Computing Sub-spacecraft and Sub-solar Points (subpts)Task Statement
Learning Goals
Approach
One point worth considering: Which method do you want to use to compute the sub-solar (or sub-observer) point? SolutionSolution Meta-Kernel
KPL/MK
This is the meta-kernel used in the solution of the
``Computing Sub-spacecraft and Sub-solar Points'' task
in the Remote Sensing Hands On Lesson.
\begindata
KERNELS_TO_LOAD = (
'kernels/lsk/naif0009.tls',
'kernels/spk/de421xs.bsp',
'kernels/spk/phobos_kiam_101231_v00.bsp',
'kernels/spk/phsrm_130114_130114_130214_nom2.bsp',
'kernels/pck/pck00009.tpc'
'kernels/fk/phsrm_v00.tf'
)
\begintext
Solution Source Code
#include <stdio.h>
/*
Standard CSPICE User Include File
*/
#include "SpiceUsr.h"
/*
Local Parameters
*/
#define METAKR "subpts.tm"
#define STRLEN 50
int main (void)
{
/*
Local Variables
*/
SpiceChar utctim [STRLEN];
SpiceDouble et;
SpiceDouble spoint [3];
SpiceDouble srfvec [3];
SpiceDouble trgepc;
/*
Load the kernels that this program requires. We
will need:
A leapseconds kernel
The necessary ephemerides
A planetary constants file (PCK)
*/
furnsh_c ( METAKR );
/*
Prompt the user for the input time string.
*/
prompt_c ( "Input UTC Time: ", STRLEN, utctim );
printf ( "Converting UTC Time: %s\n", utctim );
/*
Convert utctim to ET.
*/
str2et_c ( utctim, &et );
printf ( " ET seconds past J2000: %16.3f\n", et );
/*
Compute the apparent sub-observer point of PHSRM
on Phobos.
*/
subpnt_c ( "NEAR POINT: ELLIPSOID",
"PHOBOS", et, "IAU_PHOBOS", "LT+S",
"PHSRM", spoint, &trgepc, srfvec );
printf ( " Apparent sub-observer point of PHSRM "
"on Phobos in the\n" );
printf ( " IAU_PHOBOS frame (km):\n" );
printf ( " X = %16.3f\n", spoint[0] );
printf ( " Y = %16.3f\n", spoint[1] );
printf ( " Z = %16.3f\n", spoint[2] );
printf ( " ALT = %16.3f\n", vnorm_c(srfvec) );
/*
Compute the apparent sub-solar point on Phobos
as seen from PHSRM.
*/
subslr_c ( "NEAR POINT: ELLIPSOID",
"PHOBOS", et, "IAU_PHOBOS", "LT+S",
"PHSRM", spoint, &trgepc, srfvec );
printf ( " Apparent sub-solar point on Phobos "
"as seen from PHSRM in\n" );
printf ( " the IAU_PHOBOS frame (km):\n" );
printf ( " X = %16.3f\n", spoint[0] );
printf ( " Y = %16.3f\n", spoint[1] );
printf ( " Z = %16.3f\n", spoint[2] );
return(0);
}
Solution Sample Output
Converting UTC Time: 2013-02-10 20:40:00
ET seconds past J2000: 413800866.185
Apparent sub-observer point of PHSRM on Phobos in the
IAU_PHOBOS frame (km):
X = -9.501
Y = 7.897
Z = 0.040
ALT = 36.446
Apparent sub-solar point on Phobos as seen from PHSRM in
the IAU_PHOBOS frame (km):
X = -7.904
Y = 8.282
Z = -2.986
Intersecting Vectors with a Triaxial Ellipsoid (fovint)Task Statement
At each point of intersection compute the following:
Use this program to compute values at the epoch:
Learning Goals
Approach
SolutionSolution Meta-Kernel
KPL/MK
This is the meta-kernel used in the solution of the
``Intersecting Vectors with a Triaxial Ellipsoid'' task
in the Remote Sensing Hands On Lesson.
\begindata
KERNELS_TO_LOAD = (
'kernels/lsk/naif0009.tls',
'kernels/sclk/phsrm_201008031645.tsc',
'kernels/spk/de421xs.bsp',
'kernels/spk/phobos_kiam_101231_v00.bsp',
'kernels/spk/phsrm_130114_130114_130214_nom2.bsp',
'kernels/fk/phsrm_v00.tf',
'kernels/ck/phsrm_sc_test2_111108_130214_v00.bc',
'kernels/pck/pck00009.tpc',
'kernels/ik/phsrm_tsns_v00.ti'
)
\begintext
Solution Source Code
#include <stdio.h>
/*
Standard CSPICE User Include File
*/
#include "SpiceUsr.h"
#include <stdlib.h>
/*
Local Parameters
*/
#define METAKR "fovint.tm"
#define STRLEN 50
#define BCVLEN 5
int main (void)
{
/*
Local Variables
*/
SpiceChar ampm [STRLEN];
SpiceChar insfrm [STRLEN];
SpiceChar shape [STRLEN];
SpiceChar time [STRLEN];
SpiceChar utctim [STRLEN];
SpiceChar *vecnam[] = {
"Boundary Corner 1",
"Boundary Corner 2",
"Boundary Corner 3",
"Boundary Corner 4",
"PHSRM TSNS NAC 1 Boresight"
};
SpiceDouble bounds [BCVLEN][3];
SpiceDouble bsight [3];
SpiceDouble emissn;
SpiceDouble et;
SpiceDouble lat;
SpiceDouble lon;
SpiceDouble phase;
SpiceDouble point [3];
SpiceDouble radius;
SpiceDouble solar;
SpiceDouble srfvec [3];
SpiceDouble trgepc;
SpiceInt hr;
SpiceInt i;
SpiceInt mn;
SpiceInt n;
SpiceInt nacid;
SpiceInt phoeid;
SpiceInt sc;
SpiceBoolean found;
/*
Load the kernels that this program requires. We
will need:
A leapseconds kernel.
A SCLK kernel for PHSRM.
Any necessary ephemerides.
The PHSRM frame kernel.
A PHSRM C-kernel.
A PCK file with Phobos constants.
The PHSRM TSNS I-kernel.
*/
furnsh_c ( METAKR );
/*
Prompt the user for the input time string.
*/
prompt_c ( "Input UTC Time: ", STRLEN, utctim );
printf ( "Converting UTC Time: %s\n", utctim );
/*
Convert utctim to ET.
*/
str2et_c ( utctim, &et );
printf ( " ET seconds past J2000: %16.3f\n", et );
/*
Now we need to obtain the FOV configuration of
the TSNS NAC 1 camera. To do this we will need the
ID code for PHSRM_TSNS_NAC_1.
*/
bodn2c_c ( "PHSRM_TSNS_NAC_1", &nacid, &found );
/*
Stop the program if the code was not found.
*/
if ( !found )
{
printf ( "Unable to locate the ID code for "
"PHSRM_TSNS_NAC_1\n" );
exit ( EXIT_FAILURE );
}
/*
Now retrieve the field of view parameters.
*/
getfov_c ( nacid, BCVLEN, STRLEN, STRLEN,
shape, insfrm, bsight, &n, bounds );
/*
Rather than treat BSIGHT as a separate vector,
copy it into the last slot of BOUNDS.
*/
for ( i=0; i<3; i++ )
{
bounds[4][i] = bsight[i];
}
/*
Now perform the same set of calculations for each
vector listed in the BOUNDS array.
*/
for ( i=0; i<5; i++ )
{
/*
Call sincpt_c to determine coordinates of the
intersection of this vector with the surface
of Phobos.
*/
sincpt_c ( "Ellipsoid", "PHOBOS", et, "IAU_PHOBOS",
"LT+S", "PHSRM", insfrm, bounds[i],
point, &trgepc, srfvec, &found );
/*
Check the found flag. Display a message if
the point of intersection was not found,
otherwise continue with the calculations.
*/
printf ( "Vector: %s\n", vecnam[i] );
if ( !found )
{
printf ( "No intersection point found at "
"this epoch for this vector.\n" );
}
else
{
/*
Now, we have discovered a point of intersection.
Start by displaying the position vector in the
IAU_PHOBOS frame of the intersection.
*/
printf ( " Position vector of surface intercept "
"in the IAU_PHOBOS frame (km):\n" );
printf ( " X = %16.3f\n", point[0] );
printf ( " Y = %16.3f\n", point[1] );
printf ( " Z = %16.3f\n", point[2] );
/*
Display the planetocentric latitude and longitude
of the intercept.
*/
reclat_c ( point, &radius, &lon, &lat );
printf ( " Planetocentric coordinates of "
"the intercept (degrees):\n" );
printf ( " LAT = %16.3f\n", lat * dpr_c() );
printf ( " LON = %16.3f\n", lon * dpr_c() );
/*
Compute the illumination angles at this
point.
*/
ilumin_c ( "Ellipsoid", "PHOBOS", et, "IAU_PHOBOS",
"LT+S", "PHSRM", point, &trgepc,
srfvec, &phase, &solar, &emissn );
printf ( " Phase angle (degrees): "
"%16.3f\n", phase * dpr_c() );
printf ( " Solar incidence angle (degrees): "
"%16.3f\n", solar * dpr_c() );
printf ( " Emission angle (degrees): "
"%16.3f\n", emissn * dpr_c() );
}
printf ( "\n" );
}
/*
Lastly compute the local solar time at the
boresight intersection.
*/
if ( found )
{
/*
Get ID code of Phobos.
*/
bodn2c_c ( "PHOBOS", &phoeid, &found );
/*
The ID code for PHOBOS is built-in to the library.
However, it is good programming practice to get
in the habit of checking your found-flags.
*/
if ( !found )
{
printf ( "Unable to locate the body ID code "
"for Phobos.\n" );
exit ( EXIT_FAILURE );
}
/*
Compute local solar time corresponding to the TDB light
time corrected epoch at the intercept.
*/
et2lst_c ( trgepc,
phoeid,
lon,
"PLANETOCENTRIC",
STRLEN,
STRLEN,
&hr,
&mn,
&sc,
time,
ampm );
printf ( " Local Solar Time at boresight "
"intercept (24 Hour Clock):\n" );
printf ( " %s\n", time );
}
else
{
printf ( " No boresight intercept to "
"compute local solar time.\n" );
}
return(0);
}
Solution Sample Output
Converting UTC Time: 2013-02-10 20:40:00
ET seconds past J2000: 413800866.185
Vector: Boundary Corner 1
Position vector of surface intercept in the IAU_PHOBOS frame (km):
X = -7.873
Y = 9.060
Z = -0.203
Planetocentric coordinates of the intercept (degrees):
LAT = -0.971
LON = 130.989
Phase angle (degrees): 26.338
Solar incidence angle (degrees): 22.465
Emission angle (degrees): 12.132
Vector: Boundary Corner 2
Position vector of surface intercept in the IAU_PHOBOS frame (km):
X = -7.889
Y = 9.044
Z = 0.340
Planetocentric coordinates of the intercept (degrees):
LAT = 1.622
LON = 131.101
Phase angle (degrees): 25.527
Solar incidence angle (degrees): 26.790
Emission angle (degrees): 12.108
Vector: Boundary Corner 3
Position vector of surface intercept in the IAU_PHOBOS frame (km):
X = -8.355
Y = 8.748
Z = 0.316
Planetocentric coordinates of the intercept (degrees):
LAT = 1.498
LON = 133.684
Phase angle (degrees): 25.279
Solar incidence angle (degrees): 26.523
Emission angle (degrees): 8.968
Vector: Boundary Corner 4
Position vector of surface intercept in the IAU_PHOBOS frame (km):
X = -8.338
Y = 8.764
Z = -0.226
Planetocentric coordinates of the intercept (degrees):
LAT = -1.068
LON = 133.574
Phase angle (degrees): 26.096
Solar incidence angle (degrees): 22.151
Emission angle (degrees): 9.076
Vector: PHSRM TSNS NAC 1 Boresight
Position vector of surface intercept in the IAU_PHOBOS frame (km):
X = -8.120
Y = 8.909
Z = 0.057
Planetocentric coordinates of the intercept (degrees):
LAT = 0.270
LON = 132.344
Phase angle (degrees): 25.807
Solar incidence angle (degrees): 24.456
Emission angle (degrees): 10.241
Local Solar Time at boresight intercept (24 Hour Clock):
12:34:36
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