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Argument of Perigee

Also known as: ω, Argument of Periapsis

Quick answer

The argument of perigee is the angle, measured in the orbital plane from the ascending node, that locates an orbit's perigee. It orients the ellipse within its plane — 0° puts perigee at the equator going north, 90° puts it at the northernmost point of the orbit.

📘 Full definition✓ Reviewed 2026-09-07
The argument of perigee (ω) is one of the six classical orbital elements: the angle within the orbital plane from the ascending node — where the satellite crosses the equator heading north — to the perigee point, measured in the direction of motion. Where inclination and RAAN orient the orbital plane in space, the argument of perigee orients the ellipse inside that plane, deciding over which latitudes the orbit's low and high points sit. At ω = 0° perigee lies on the equator at the ascending node; at 90° it sits under the orbit's northernmost reach, placing apogee over the southern hemisphere. The element matters most for eccentric orbits: Molniya missions set ω ≈ 270° so apogee dwells over the north, and fly at the critical inclination of 63.4° precisely because Earth's oblateness otherwise rotates the argument of perigee steadily, swinging the dwell zone away over months.
Range
0°–360°
Reference
Ascending node → perigee
Critical Inclination
63.4° (no precession)
Keplerian Element
#4 of 6

Understanding Argument of Perigee

Placing the dwell where you want it

For any eccentric orbit, the satellite spends most of each revolution near apogee. The argument of perigee is the dial that chooses which hemisphere enjoys that dwell: Russian communications planners set ω = 270° to hang apogee over northern latitudes for hours per orbit; a science mission sampling the radiation belts might instead walk ω deliberately to sweep its apogee through different latitude bands over the mission.

Watching ω in the catalogue

In a TLE, the argument of perigee is the second angle on line 2. For most LEO satellites it drifts a few degrees per day from oblateness — harmless for circular orbits. For eccentric objects, tracking its drift matters: re-entry prediction, for instance, must know where perigee sits relative to the rotating atmosphere's densest bulge, and conjunction screening cares because the geometry of an eccentric orbit's crossings changes as ω walks.

See it live Eccentric orbits with carefully placed perigees are live on the globe — Molniya-type tracks included. Open Live Globe →
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Frequently Asked Questions

Earth's equatorial bulge makes the ellipse's long axis rotate slowly within the orbital plane — apsidal precession. That rotation rate passes through zero at 63.4° (and its retrograde twin 116.6°), so an eccentric orbit inclined there keeps its perigee latitude fixed indefinitely. Molniya and Tundra orbits live at this inclination for exactly this reason.
Barely — a circle has no meaningful perigee, so ω becomes ill-defined and propagators treat it loosely, often combining it with the anomaly. It is quoted in TLEs regardless, but for near-circular constellations its value carries little operational meaning.
RAAN swivels the whole orbital plane around Earth's axis — where the orbit crosses the equator. The argument of perigee then rotates the ellipse within that plane — where along the orbit the low point falls. Together with inclination they form the orbit's full 3-D orientation.

Sources & References

Definitions are reviewed against primary sources. Last reviewed: 2026-09-07.