Two-line element set
A
two-line element set (
TLE) is a data format used to convey sets of
orbital elements that describe the orbits of Earth-orbiting satellites. A computer program called a
model can use the TLE to compute the position of a satellite at a particular time. The TLE is a format specified by
NORAD and used by NORAD and
NASA. The TLE can be used directly by the
SGP4 model (or one of the SGP8,
SDP4, SDP8 models). Orbital elements are determined for many thousands of space objects by
NORAD and are freely distributed on the Internet in the form of TLEs.
[1] A TLE consists of a title line followed by two lines of formatted text.
Format
The following is an example of a TLE (for the
International Space Station)
ISS (ZARYA)
1 25544U 98067A 08264.51782528 -.00002182 00000-0 -11606-4 0 2927
2 25544 51.6416 247.4627 0006703 130.5360 325.0288 15.72125391563537
The meaning of this data is as follows:
- Title line
Field |
Columns |
Content |
Example |
1 |
01–24 |
Satellite name |
ISS (ZARYA) |
- LINE 1
Field |
Columns |
Content |
Example |
1 |
01–01 |
Line number |
1 |
2 |
03–07 |
Satellite number |
25544 |
3 |
08–08 |
Classification (U=Unclassified) |
U |
4 |
10–11 |
International Designator (Last two digits of launch year) |
98 |
5 |
12–14 |
International Designator (Launch number of the year) |
067 |
6 |
15–17 |
International Designator (Piece of the launch) |
A |
7 |
19–20 |
Epoch Year (Last two digits of year) |
08 |
8 |
21–32 |
Epoch (Day of the year and fractional portion of the day) |
264.51782528 |
9 |
34–43 |
First Time Derivative of the Mean Motion divided by two [2] |
−.00002182 |
10 |
45–52 |
Second Time Derivative of Mean Motion divided by six (decimal point assumed) |
00000-0 |
11 |
54–61 |
BSTAR drag term (decimal point assumed) [2] |
-11606-4 |
12 |
63–63 |
The number 0 (Originally this should have been "Ephemeris type") |
0 |
13 |
65–68 |
Element set number. incremented when a new TLE is generated for this object. [2] |
292 |
14 |
69–69 |
Checksum (Modulo 10) |
7 |
- LINE 2
Field |
Columns |
Content |
Example |
1 |
01–01 |
Line number |
2 |
2 |
03–07 |
Satellite number |
25544 |
3 |
09–16 |
Inclination [Degrees] |
51.6416 |
4 |
18–25 |
Right Ascension of the Ascending Node [Degrees] |
247.4627 |
5 |
27–33 |
Eccentricity (decimal point assumed) |
0006703 |
6 |
35–42 |
Argument of Perigee [Degrees] |
130.5360 |
7 |
44–51 |
Mean Anomaly [Degrees] |
325.0288 |
8 |
53–63 |
Mean Motion [Revs per day] |
15.72125391 |
9 |
64–68 |
Revolution number at epoch [Revs] |
56353 |
10 |
69–69 |
Checksum (Modulo 10) |
7 |
Where decimal points are assumed, they are leading decimal points.
The last two symbols in Fields 10 and 11 of the first line give powers
of 10 to apply to the preceding decimal. Thus, for example, Field 11
(-11606-4) translates to -0.11606E-4.
The checksums for each line are calculated by adding the all
numerical digits on that line, including the line number. One is added
to the checksum for each negative sign (−) on that line. All other
non-digit characters are ignored.
For a spacecraft in a typical
Low Earth orbit
the accuracy that can be obtained with the SGP4 orbit model is on the
order of 1 km within a few days of the epoch of the element set.
[3]
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