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Synchronizing metronomes 1.0

  Date Added: April 28, 2013  |  Visits: 230

Synchronizing metronomes

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I do not have the perfect solution, but I want to add little something in the challenge. Simulating that kind of coupled non-linear system seems to be tricky in SimulinkdlT«.At first I thought this challenge was going to be easy, I assembled a SimMechanics model, clicked playd-deTZ but the pendulums are not synchronizing, as mentioned by Parasar in his post.Then I thought, letd-deOaos try with SimulinkdlT«. I implemented the equations provided and then face two choices:- By default, the coupling of the equations results in an algebraic loop. I try to let the algebraic loop solver resolving the algebraic loop, and the results are similar to the ones from SiMemchanicsd-OC?D?. It looks like the SimulinkdlT« algebraic loop solver is doing a job similar to the SimMechanicsd-OC?D? solver. I cannot explain the exact reason, my guess is that the algebraic loop solver removes the non-linearity that makes the pendulums synchronize in real life.- My standard way to remove algebraic loops is to introduce a delay in the feedback path. In that case, the pendulums synchronize but the model becomes instable. The maximum sample time of the SimulinkdlT« solver must be adjusted to an appropriate value to obtain an acceptable tradeoff between synchronization and stability.I implemented the model using a vector approach. It allows easily changing the number of pendulums and modifying the algorithm.From what I understand, the pendulum equations are non-linear and it should not be required to add any nonlinear limits, like bump stops in a metronome.I hope Seth will provide explanations on why no one has been able to obtain the synchronization using SimMechanicsd-OC?D?.Guy

Requirements: No special requirements
Platforms: Matlab
Keyword: Acceptable Adjusted Feedback Instable Maximum Obtain Sample
Users rating: 0/10

License: Shareware Size: 10 KB
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