Quick analysis method for nonlinear dynamic response of thermal protection connection structure
A nonlinear dynamic, connected structure technology, applied in special data processing applications, complex mathematical operations, instruments, etc., can solve the problems of large amount of calculation, the calculation efficiency of direct integration method is difficult to meet the task requirements, and the calculation efficiency is low. The number of linear degrees of freedom, the effect of improving the stability of the solution, and improving the efficiency of the solution
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Embodiment 1
[0113] The finite element simulation analysis model for typical thermal protection structures (such as figure 2 as shown, figure 2 A is the finite element analysis model, figure 2 B is the overall mass matrix and stiffness matrix of the temperature field cloud map) to be reduced to verify the calculation accuracy and efficiency of the reduction algorithm.
[0114] The geometric parameters of a typical thermal protection structure are: length 0.3m, width 0.05m, height 0.01m; material parameters are: density 7900kg / m 3 , Young's modulus 210GPa, breaking ratio 0.3, thermal conductivity 60W / (m.℃), specific heat capacity 434J / (m.℃), thermal expansion coefficient 1.2×10 -5 The boundary conditions are: one end is fixed and the other is free, the temperature of the fixed end is 50°C, and the temperature of the free end is 500°C; the load condition is: the middle node of the free end is excited by a simple harmonic excitation of 10N along the thickness direction. The frequency re...
Embodiment 2
[0116] The frequency domain response of a typical nonlinear system is solved (the 5th order harmonic is retained in the calculation process), and the stability of the solution is analyzed to verify the calculation accuracy of the fast analysis method for the frequency domain response of the nonlinear system.
[0117] The dynamic equation of the nonlinear system is:
[0118]
[0119] Under different excitation frequencies, the real part of the eigenvalue like Figure 4 As shown, the frequency response curves corresponding to DOF 1 and DOF 2 are as follows Figure 5 shown. The calculation results show that when enough harmonic orders are reserved, the method can solve the frequency domain response of the nonlinear system more accurately and at the same time analyze the stability of the frequency domain response.
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