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![The rotating reference frame The vectorial form of the equations of motion is given by r r r ′′ + 2ω × r r r ′ = ∇U + a a a SRP + a a a SEP (1) where r r r = [x, y, z] T is the non-dimensionalized position vector of the spacecraft, ω = [0, 0, 1] T is the non-dimensionalized angular velocity of the rotating frame, a a a SRP is the SRP acceleration, and a a a SEP is the SEP acceleration. The potential function U is given by](profile/James-Biggs-2/publication/339658090/figure/fig1/AS:865001275412486@1583243783394/The-rotating-reference-frame-The-vectorial-form-of-the-equations-of-motion-is-given-by-r.png)
The rotating reference frame The vectorial form of the equations of motion is given by r r r ′′ + 2ω × r r r ′ = ∇U + a a a SRP + a a a SEP (1) where r r r = [x, y, z] T is the non-dimensionalized position vector of the spacecraft, ω = [0, 0, 1] T is the non-dimensionalized angular velocity of the rotating frame, a a a SRP is the SRP acceleration, and a a a SEP is the SEP acceleration. The potential function U is given by
Source publication
This paper presents a scheme of a hybrid spacecraft which fuses a solar sail with a one-degree-of-freedom solar electric propulsion (SEP) fixed in the direction normal to the sail. This hybrid system significantly improves the available control acceleration in the normal direction of the sail and is more fuel-efficient than pure SEP spacecraft or h...
Context in source publication
Context 1
... equations of motion are expressed in a rotating frame as shown in Fig. 1, where the origin is at the Sun-Earth barycenter, the x-axis points in the direction of the Earth, the z-axis is the axis of the rotation of the Sun-Earth system, and the y-axis completes the triad. In addition, the Sun-Earth distance, the frame's angular velocity, and the mass of the Sun-Earth system are normalized to unity. ...
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