Conjunctions
Close approaches within 5 km between satellites in the portal catalog and other objects in orbit over the next seven days. The table is updated three times a day.
Last updated, UTC: 2026-10-10 16:30
Last updated, UTC: 2026-10-10 16:30
| Time of closest approach, UTC | Object 1 | Object 2 | Distance, km | Speed, km/s | Max. probability |
|---|---|---|---|---|---|
| 2026-10-14 00:06:37 |
SHERPA-LTC2
NORAD 53754 |
STARLINK-37760
NORAD 69222 |
0.952 | 13.86 | 7.7e-05 |
| 2026-10-15 21:48:32 |
SHERPA-LTC2
NORAD 53754 |
STARLINK-34746
NORAD 64847 |
3.111 | 9.75 | 1.1e-05 |
| 2026-10-12 19:57:43 |
SHERPA-LTC2
NORAD 53754 |
STARLINK-36922
NORAD 68123 |
2.348 | 14.72 | 1.0e-05 |
| 2026-10-14 16:25:13 |
SHERPA-LTC2
NORAD 53754 |
STARLINK-37647
NORAD 69207 |
3.385 | 7.38 | 1.0e-05 |
| 2026-10-15 11:37:01 |
SHERPA-LTC2
NORAD 53754 |
STARLINK-36849
NORAD 68304 |
3.860 | 6.12 | 8.3e-06 |
| 2026-10-16 02:41:51 |
SHERPA-LTC2
NORAD 53754 |
STARLINK-5205
NORAD 54202 |
3.992 | 0.24 | 7.6e-06 |
| 2026-10-11 03:07:00 |
SHERPA-LTC2
NORAD 53754 |
DISCO-2
NORAD 68431 |
1.510 | 14.45 | 8.8e-07 |
| 2026-10-16 18:08:04 |
SHERPA-LTC2
NORAD 53754 |
METEOR 2-11 DEB
NORAD 43310 |
1.891 | 12.68 | 7.2e-07 |
| 2026-10-14 01:55:03 |
SHERPA-LTC2
NORAD 53754 |
UNKNOWN
NORAD 87164 |
2.614 | 8.62 | 5.4e-07 |
| 2026-10-12 19:03:46 |
SHERPA-LTC2
NORAD 53754 |
OPS 0203 (DMSP 5A F2)
NORAD 4512 |
2.111 | 14.12 | 5.2e-07 |
| 2026-10-11 22:01:45 |
SHERPA-LTC2
NORAD 53754 |
SL-3 R/B
NORAD 7275 |
3.500 | 13.48 | 4.9e-07 |
| 2026-10-16 23:23:42 |
SHERPA-LTC2
NORAD 53754 |
CZ-6A DEB
NORAD 56653 |
4.269 | 7.52 | 2.1e-07 |
| 2026-10-11 10:50:07 |
COSMOS 2554
NORAD 52202 |
SHERPA-LTC2
NORAD 53754 |
4.392 | 12.04 | 1.4e-07 |
| 2026-10-12 23:45:16 |
SHERPA-LTC2
NORAD 53754 |
CYBERCUBE
NORAD 69938 |
4.853 | 12.06 | 1.2e-07 |
| 2026-10-12 12:57:36 |
SHERPA-LTC2
NORAD 53754 |
FENGYUN 1C DEB
NORAD 46451 |
4.434 | 13.93 | 9.9e-08 |
Data: CelesTrak SOCRATES Plus, computed from TLEs of the public catalog. This is an estimate, not grounds for a manoeuvre: TLEs carry no covariance, and the maximum probability assumes a position error.