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josephcslater / mousai Goto Github PK

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Harmonic balance solvers

License: BSD 3-Clause "New" or "Revised" License

Makefile 0.67% Python 99.33%
vibration nonlinear dynamics harmonic resonance aeroelasticity

mousai's Issues

lack of initial guess causes fail: try with fewer points and fewer harmonics to initiate.

def duff_osc_ss(x, params):
    omega = params['omega']
    t = params['cur_time']
    xdot = np.array([[x[1]],[-x[0]-.1*x[0]**3-.1*x[1]+1*sin(omega*t)]])
    return xdot


t, x, e, amps, phases = ms.hb_freq(duff_osc_ss, num_variables = 2, omega = 0.1,
                                   eqform='first_order', num_harmonics=5, num_time_steps=51,             
                                   mask_constant=True, f_rtol = 1e-8)#, f_rtol=1e-8)
time, xc = ms.time_history(t, x)
plt.plot(time, xc.T, label='5 harmonics')

Results in failed start.

num_harmonics =1 works fine. This would be a good fall-back call should convergence fail.

Pseudo Arc-length continuation

I've started adding an implementation of pseudo-arc length continuation to the code. I've checked it to be working for the SDOF Duffing oscillator. You can have a look at the code in the branch "Nidish" in my fork of the project (https://github.com/Nidish96/mousai/tree/Nidish).
I'll raise a pull request once I'm done qualifying the rest. I'm raising this issue here for any suggestions you may give me. I'm having the following things on my agenda:

  • Implement Jacobian through finite-differences for both Frequency domain as well as Time domain user supplied routines
  • Qualify the code for MDOF systems
  • Switch to a better solver
  • Create a time-marching-based Monodromy stability estimation method

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