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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: 2026-10-11 00:30
Time of closest approach, UTC Object 1 Object 2 Distance, km Speed, km/s Max. probability
2026-10-11 07:28:08 LEMUR-2-SONNENBLUME
NORAD 67367
DUMMY MASS 2
NORAD 24926
1.831 1.75 1.3e-06
2026-10-15 03:39:34 LEMUR-2-SONNENBLUME
NORAD 67367
CLOUDSAT
NORAD 29107
2.348 5.97 7.4e-07
2026-10-12 16:47:00 LEMUR-2-SONNENBLUME
NORAD 67367
NOAA 17 DEB
NORAD 48765
2.375 5.59 7.3e-07
2026-10-11 19:57:24 LEMUR-2-SONNENBLUME
NORAD 67367
SL-14 R/B
NORAD 11672
2.530 15.13 5.5e-07
2026-10-11 10:31:32 LEMUR-2-SONNENBLUME
NORAD 67367
CZ-4B DEB
NORAD 43431
2.417 14.20 3.5e-07
2026-10-11 22:13:20 LEMUR-2-SONNENBLUME
NORAD 67367
CZ-6A DEB
NORAD 54633
3.311 9.18 3.3e-07
2026-10-13 20:15:50 LEMUR-2-SONNENBLUME
NORAD 67367
KITA-36
NORAD 69909
3.524 11.32 2.5e-07
2026-10-15 08:20:52 LEMUR-2-SONNENBLUME
NORAD 67367
COSMOS 2251 DEB
NORAD 40796
4.177 5.04 2.4e-07
2026-10-12 06:24:59 LEMUR-2-SONNENBLUME
NORAD 67367
SCOUT B DEB
NORAD 3392
2.765 15.18 1.9e-07
2026-10-13 13:42:12 LEMUR-2-SONNENBLUME
NORAD 67367
SJ 16-02 DEB
NORAD 43429
4.499 10.53 1.7e-07
2026-10-15 13:18:43 LEMUR-2-SONNENBLUME
NORAD 67367
CZ-6A DEB
NORAD 54912
4.388 11.29 1.6e-07
2026-10-11 13:25:15 LEMUR-2-SONNENBLUME
NORAD 67367
N2-P-BODY
NORAD 69929
4.832 11.30 1.3e-07
2026-10-16 19:56:05 LEMUR-2-SONNENBLUME
NORAD 67367
CZ-4 DEB
NORAD 35397
4.535 13.18 1.2e-07
2026-10-12 12:35:21 LEMUR-2-SONNENBLUME
NORAD 67367
COSMOS 2251 DEB
NORAD 34729
3.785 14.99 1.1e-07
2026-10-11 11:09:07 KAZEOSAT 2
NORAD 40010
LEMUR-2-SONNENBLUME
NORAD 67367
4.421 14.79 8.6e-08
2026-10-12 05:53:27 LEMUR-2-SONNENBLUME
NORAD 67367
FENGYUN 1C DEB
NORAD 37927
4.383 14.96 8.3e-08
2026-10-13 21:30:53 LEMUR-2-SONNENBLUME
NORAD 67367
UNKNOWN
NORAD 89005
4.706 15.03 7.2e-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.