Linked from

The 16 pages that link to Rotating reference frame, each with the reason it gives.

• Coriolis effectNarrower topic: Earth-fixed coordinates rotate, so moving objects are described with rotational terms.

• Frame of referenceBroader topic: It models motion on rotating bodies, where Coriolis and centrifugal effects appear.

• Centrifugal forceNarrower topic: Centrifugal force appears when motion is described in this non-inertial frame.

• Coriolis forceNarrower topic: The Coriolis force appears when motion is described in this frame.

• Inertial frame of referenceBroader topic: Rotation produces apparent forces absent from inertial-frame descriptions.

• Lagrange pointRelated: Centrifugal force appears in the frame used to define Lagrange-point equilibrium.

• Restricted three-body problemRelated: Co-rotation with the primaries turns their circular motion into fixed positions.

• Rotational motionRelated: Describing motion from a rotating frame introduces effects absent from inertial descriptions.

• Artificial gravityBroader topic: Describing a spinning habitat from its own frame reveals the apparent forces occupants experience.

• Jacobi integralRelated: The integral arises when the equations of motion are expressed in a frame rotating with the primaries.

• Halo orbitRelated: In this frame, the primaries stay fixed and halo-orbit paths become periodic.

• Non-inertial reference frameBroader topic: It is a common special case with centrifugal and Coriolis forces.

• Gaspard-Gustave de CoriolisRelated: Coriolis’s work identified how motion appears when described from such a frame.

• Horseshoe orbitRelated: In this frame, the relative path appears as a horseshoe around the stable orbital regions.

• Lissajous orbitRelated: Lissajous motion is defined relative to the frame rotating with the two primary bodies.

• Taylor–Proudman theoremNarrower topic: The theorem is derived by expressing fluid dynamics in a frame rotating with the fluid system.