A Method for Determining the Initial Relative State of Satellites with a Given Boundary in a Circular Reference Orbit
A technology of initial relative and determination methods, applied in special data processing applications, instruments, electrical digital data processing, etc., can solve problems such as low design efficiency
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Embodiment 1
[0085] The present invention provides a method for determining the initial relative state of a satellite with a given boundary under a circular reference orbit, which is specifically used for determining the initial relative state of a given boundary under the condition of periodic relative motion, wherein the circular reference orbit refers to the orbit where the reference satellite is located an orbit with zero eccentricity;
[0086] Such as figure 1 shown, including the following steps:
[0087] S1, establish the first type of optimization model for determining the initial relative state of the given boundary under the condition of periodic relative motion, the objective function of the first type of optimization model is:
[0088]
[0089] The constraints of this first type of optimization model are:
[0090]
[0091] Among them, J is the objective function;
[0092] — the upper bound of the desired interstellar distance;
[0093] — the lower bound of the des...
Embodiment 2
[0150] The invention provides a method for determining the initial relative state of a satellite with a given boundary under a circular reference orbit, which is specifically used for determining the initial relative state of a given boundary under the condition of relative motion around the orbit, wherein the circular reference orbit refers to the orbit where the reference satellite is located. an orbit with zero eccentricity;
[0151] Such as figure 2 shown, including the following steps:
[0152] S10, establishing a second type of optimization model for determining the initial relative state of a given boundary under the condition of relative motion around the fly, the objective function of the second type of optimization model is:
[0153]
[0154] The constraints of this second type of optimization model are:
[0155]
[0156] Among them, J is the objective function;
[0157] — the upper bound of the desired interstellar distance;
[0158] — the lower bound...
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