Method for analyzing angular motion characteristics of double-spinning projectile under geometric nonlinearity
A geometrically nonlinear and characteristic analysis technology, applied in the field of analysis of the angular motion characteristics of double-rotating elastics, can solve problems such as nonlinear motion phenomena that are difficult to analyze and explain in linear system theory
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[0062] Examples are given below to describe the present invention in detail.
[0063] This embodiment provides a method for analyzing the geometric nonlinear lower angular motion characteristics of a double-rotating projectile. Taking the yaw rudder deflection angle as the bifurcation parameter, the boundary conditions for the dynamic instability of the double-rotating projectile are given, and the angle at the critical point is determined. For the bifurcation phenomenon caused by motion, the center manifold theorem is used to reduce the dimension of the angular motion near the bifurcation point. Through the reduction analysis of the equation, the change law of the equilibrium state near the bifurcation point is obtained.
[0064] The analysis method mainly includes the following steps:
[0065] Step 1: Establish the angle of attack α, sideslip angle β, and pitch velocity ω of the double-rotating projectile z , Yaw angular velocity ω y The nonlinear angular motion equation o...
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