Air defense missile trajectory modeling method based on aerodynamic fixed connection coordinate system
A modeling method and anti-aircraft missile technology, applied in the fields of instruments, electrical digital data processing, computer-aided design, etc., can solve the problems of complex coordinate transformation of aerodynamic data, and achieve the effect of avoiding complex transformation and simplifying the calculation process.
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[0033] A specific implementation of the air defense missile trajectory modeling method based on the aerodynamic fixed coordinate system is:
[0034] The first step is to establish the motion equation of the missile center of mass
[0035] Analyzing the stress of the missile, according to Newton's second law, the dynamic equation of the missile's center of mass motion is established in the ballistic coordinate system.
[0036]
[0037] Among them, m is the mass of the missile, dV / dt is the absolute derivative of the ground velocity vector V in the ground coordinate system, R is the aerodynamic force, P is the engine thrust, and G is the gravity.
[0038] The kinematic equation of the missile center of mass motion is established in the launching coordinate system.
[0039]
[0040] in, are the velocity components in the three directions of x, y, and z in the launch coordinate system, V is the absolute value of the total velocity, θ is the ballistic inclination, ψ V is ...
Embodiment 2
[0056] The specific steps of an air defense missile trajectory modeling method based on the aerodynamic fixed coordinate system are as follows:
[0057] The first step is to establish the motion equation of the missile center of mass
[0058] According to Newton's second law, the dynamic equation of the missile's center of mass motion is established in the ballistic coordinate system, and the kinematic equation of the missile's center of mass motion is established in the launch coordinate system by analyzing the force of the missile.
[0059] The second step is to calculate the required overload
[0060] According to the operational requirements of the missile, select the appropriate guidance law, establish the guidance relationship equation based on the relative relationship between the missile and the target, and calculate the required overload in the ballistic coordinate system. Utilizing the conversion relationship between the ballistic coordinate system and the aerodynam...
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