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Jun 3 at 4:36 comment added codebpr Thanks for the reply. The first eigenvalue $\omega_0^2$ is negative(-1.40), but that is bound to happen since the system is unstable and shows chaos. Why does the author state that "kinetic term of Hamiltonian" explicitly? Does it carry any greater significance?
Jun 2 at 15:00 comment added Ali The verification could be done by look at the eigenvalues of the Hamiltonian, if the eigenvalues are all positive then the Hamiltonian is positive definite. As to why it matters, sometimes having systems with negative energy isn't really physically meaningful.
Jun 2 at 14:44 history edited Qmechanic CC BY-SA 4.0
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S Jun 2 at 13:38 history edited Vincent Thacker CC BY-SA 4.0
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S Jun 2 at 13:38 history suggested Sancol. CC BY-SA 4.0
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S Jun 2 at 13:38
Jun 2 at 12:56 history asked codebpr CC BY-SA 4.0