Recursive convolution method for calculating coupling response and stability of rotorcraft body
A stability and airframe technology, applied in the field of helicopter dynamics analysis, can solve the problems of small calculation scale, inability to effectively include nonlinear effects, and low precision of the harmonic trim method, and achieve the effect of reducing the amount of calculation
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[0040] This application divides the end time of the convolution integration into several cycles by calculating the state transition matrix of one cycle, and uses the coefficient of the coupling dynamic equation of the rotor and the body and the periodic characteristics of the excitation load. For the response after any number of weeks, it is no longer necessary to calculate the convolution integral at each time, and it must be integrated from time 0 to the specified time, which greatly saves the time of convolution calculation. After the response reaches convergence, the linearization of the kinetic equation For non-linear properties, update and calculate the state transition matrix, and repeat the recursive convolution response calculation. The condition for the convergence of the recursive convolution calculation response is that the moduli of the eigenvalues of the state transition matrix at the time period T are all less than 1. This condition directly determines the stab...
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