KPL/FK
 
   FILE: dss_35_36_prelim_itrf93_140604.tf
 
   This file was created by PINPOINT.
 
   PINPOINT Version 3.0.0 --- March 26, 2009
   PINPOINT RUN DATE/TIME:    2014-06-04T17:38:06
   PINPOINT DEFINITIONS FILE: 35_36.inp
   PINPOINT PCK FILE:         dsn.tpc
   PINPOINT SPK FILE:         dss_35_36_prelim_itrf93_140604.bsp
 
   The input definitions file is appended to this
   file as a comment block.
 
 
   Body-name mapping follows:
 
\begindata
 
   NAIF_BODY_NAME                      += 'DSS-35'
   NAIF_BODY_CODE                      += 399035
 
   NAIF_BODY_NAME                      += 'DSS-36'
   NAIF_BODY_CODE                      += 399036
 
\begintext
 
 
   Reference frame specifications follow:
 
 
   Topocentric frame DSS-35_TOPO
 
      The Z axis of this frame points toward the zenith.
      The X axis of this frame points North.
 
      Topocentric frame DSS-35_TOPO is centered at the site DSS-35
      which has Cartesian coordinates
 
         X (km):                 -0.4461275704200E+04
         Y (km):                  0.2682570725500E+04
         Z (km):                 -0.3674154830100E+04
 
      and planetodetic coordinates
 
         Longitude (deg):       148.9814536108564
         Latitude  (deg):       -35.3957991996291
         Altitude   (km):         0.6997696006033E+00
 
      These planetodetic coordinates are expressed relative to
      a reference spheroid having the dimensions
 
         Equatorial radius (km):  6.3781363000000E+03
         Polar radius      (km):  6.3567516005629E+03
 
      All of the above coordinates are relative to the frame ITRF93.
 
 
\begindata
 
   FRAME_DSS-35_TOPO                   =  1399035
   FRAME_1399035_NAME                  =  'DSS-35_TOPO'
   FRAME_1399035_CLASS                 =  4
   FRAME_1399035_CLASS_ID              =  1399035
   FRAME_1399035_CENTER                =  399035
 
   OBJECT_399035_FRAME                 =  'DSS-35_TOPO'
 
   TKFRAME_1399035_RELATIVE            =  'ITRF93'
   TKFRAME_1399035_SPEC                =  'ANGLES'
   TKFRAME_1399035_UNITS               =  'DEGREES'
   TKFRAME_1399035_AXES                =  ( 3, 2, 3 )
   TKFRAME_1399035_ANGLES              =  ( -148.9814536108564,
                                            -125.3957991996291,
                                             180.0000000000000 )
 
 
\begintext
 
   Topocentric frame DSS-36_TOPO
 
      The Z axis of this frame points toward the zenith.
      The X axis of this frame points North.
 
      Topocentric frame DSS-36_TOPO is centered at the site DSS-36
      which has Cartesian coordinates
 
         X (km):                 -0.4461170235800E+04
         Y (km):                  0.2682816024000E+04
         Z (km):                 -0.3674085973700E+04
 
      and planetodetic coordinates
 
         Longitude (deg):       148.9785416670200
         Latitude  (deg):       -35.3951052825684
         Altitude   (km):         0.6892545905352E+00
 
      These planetodetic coordinates are expressed relative to
      a reference spheroid having the dimensions
 
         Equatorial radius (km):  6.3781363000000E+03
         Polar radius      (km):  6.3567516005629E+03
 
      All of the above coordinates are relative to the frame ITRF93.
 
 
\begindata
 
   FRAME_DSS-36_TOPO                   =  1399036
   FRAME_1399036_NAME                  =  'DSS-36_TOPO'
   FRAME_1399036_CLASS                 =  4
   FRAME_1399036_CLASS_ID              =  1399036
   FRAME_1399036_CENTER                =  399036
 
   OBJECT_399036_FRAME                 =  'DSS-36_TOPO'
 
   TKFRAME_1399036_RELATIVE            =  'ITRF93'
   TKFRAME_1399036_SPEC                =  'ANGLES'
   TKFRAME_1399036_UNITS               =  'DEGREES'
   TKFRAME_1399036_AXES                =  ( 3, 2, 3 )
   TKFRAME_1399036_ANGLES              =  ( -148.9785416670200,
                                            -125.3951052825684,
                                             180.0000000000000 )
 
\begintext
 
 
Definitions file 35_36.inp
--------------------------------------------------------------------------------
 
 
   SPK/FK for Preliminary DSS-35, DSS-36 Station Locations
   =====================================================================
 
   Original SPK file name:               dss_35_36_prelim_itrf93_140604.bsp
   Original FK file name:                dss_35_36_prelim_itrf93_140604.tf
   Creation date:                        2014 June 4 17:37
   Created by:                           Nat Bachman  (NAIF/JPL)
 
 
   Data are based on an email from Dr. William Folkner, dated May 28,
   2014. The position data from that email are shown below:
 
      >   Cartesian coordinates (m)
      >35 DSS-35         -4461275.7042   2682570.7255  -3674154.8301
      >36 DSS-36         -4461170.2358   2682816.0240  -3674085.9737
 
   Note that site velocity data are not included.
 
   Topocentric frame orientations were derived using earth radii
   included below.
 
 
begindata
 
   SITES           +=      'DSS-35'
   DSS-35_FRAME    =       'ITRF93'
   DSS-35_CENTER   =       399
   DSS-35_IDCODE   =       399035
   DSS-35_BOUNDS   =    (  @1950-JAN-01/00:00,  @2050-JAN-01/00:00  )
   DSS-35_XYZ      =    (    -4461.2757042
                              2682.5707255
                             -3674.1548301  )
   DSS-35_UP       =  'Z'
   DSS-35_NORTH    =  'X'
 
 
   SITES           +=      'DSS-36'
   DSS-36_FRAME    =       'ITRF93'
   DSS-36_CENTER   =       399
   DSS-36_IDCODE   =       399036
   DSS-36_BOUNDS   =    (  @1950-JAN-01/00:00,  @2050-JAN-01/00:00  )
   DSS-36_XYZ      =    (    -4461.1702358
                              2682.8160240
                             -3674.0859737  )
   DSS-36_UP       =  'Z'
   DSS-36_NORTH    =  'X'
 
begintext
 
   Earth radii for DSN kernel generation
   =====================================
 
   Author:                                        Nat Bachman
   File creation date:                            03-JUN-2014
 
 
   Reference Spheroid
   ------------------
 
   The reference bi-axial spheroid is defined by an equatorial and a
   polar radius.  Calling these Re and Rp respectively, the flattening
   factor f is defined as
 
      f = ( Re - Rp ) / Re
 
   For the reference spheroid used by this file, the equatorial radius
   Re and inverse flattening factor 1/f are
 
      Re         = 6378136.3 m
      1/f        = 298.257
 
      Derived Rp = 6356.7516005629377
 
begindata
 
   BODY399_RADII = ( 6378.1363, 6378.1363, 6356.7516005629377 )
 
begintext
 
 
begintext
 
[End of definitions file]