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Miguel
  • Member for 9 years, 4 months
  • Last seen more than a month ago
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Research-only permanent positions worldwide
I was also going to comment on CSIC but all mathematicians I've met at ICMAT have a permanent position in an University thus some teaching assignment.
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Theorems that tell if an explicit analytical solution is possible for nonlinear PDEs
I am not sure because I have read neither of them... yet. I am still with the "soft" introduction by Hydon
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Theorems that tell if an explicit analytical solution is possible for nonlinear PDEs
After two years' study I am still struggling with Cartan's equivalence method, see e.g. Olver. But if you are looking for a result more or less algorithmic, easy and immediately applicable, I think the search is pretty hopeless.
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Show that 0 is Lyapunov stable by using the given Hamiltonian $H(z)$ as a Lyapunov-function
@marvin Please note that the question remains "unanswered" if the answer is not accepted and/or upvoted
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Show that 0 is Lyapunov stable by using the given Hamiltonian $H(z)$ as a Lyapunov-function
@marvin I am no expert in differential geometry but I guess that, if the system has some symmetry, it can be formulated on a low-dimensional manifold so that, in practice, there are "less" variables and some of them can be neglected.
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