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  • Posted a comment on discussion Open Discussion on MatCont

    Last question.. Looking at the blue lines in the attached plot, with the x-axis representing my parameter and the y-axis representing the coordinate, I found that the branch between LPC1 and LPC2 is unstable (Multiplier > 1). Is it possible that, starting from LPC2, I can't find an additional unstable branch directed towards the Hopf point because the stable branch that starts at LPC2 'attracts' the continuation?"

  • Posted a comment on discussion Open Discussion on MatCont

    The simulation from the Hopf point (L=520) goes to LPC_1 (L=590), then proceeds to LPC_2 (L=490). If I further extend the simulation, the LC increases to L > 1200. I did not complete the simulation, so I don't know if it reaches another LPC, but from another numerical method that I tried, I should find a branch from LPC_2 to the Hopf point.

  • Posted a comment on discussion Open Discussion on MatCont

    Thank you for the reply! Yes, I will use smaller step sizes in the final simulation. My goal for this one is to find the LPC points and their branches. - Extending the curve works too! It was midnight for me as well :) - I need to follow the branch beyond the turn at LPC = 490 down to H = 520. However, extending the simulation doesn't work.

  • Modified a comment on discussion Open Discussion on MatCont

    Good morning, MatCont team, and thank you for the amazing work you have done. I'm pretty new to numerical continuation techniques, but I think my computation is mostly correct. I just need help with the last part of the bifurcation analysis. I have implemented a large nonlinear system of 50+ equations in the following form (i = 1...50): Qa_i' = Qb_i Qb_i' = f(Qa_i,Qb_i,L,coefficients) I can't report the entire system since it is close to 120 pages long. The coefficients magnitude range is from very...

  • Posted a comment on discussion Open Discussion on MatCont

    Good morning, MatCont team, and thank you for the amazing work you have done. I'm pretty new to numerical continuation techniques, but I think my computation is mostly correct. I just need help with the last part of the bifurcation analysis. I have implemented a large nonlinear system of 50+ equations in the following form (i = 1...50): Qa_i' = Qb_i Qb_i' = f(Qa_i,Qb_i,L) I can't report the entire system since it is close to 120 pages long. The coefficient range is from very small (1e-15) to very...

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lorenzomdd97
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