Is it possible to solve the Lorentz equation below analytically with $\sigma$ =0 : $\dot x = \sigma(x-y)$; $\dot y = \rho x-y -xz$; $\dot z = xy - \alpha z$
If so, would it be appropriate to use the dissipative property?
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2With $\sigma=0$, $x$ is a constant, so the equations for $y$ and $z$ become linear with a constant source term, which is analytically solvable – whpowell96 Nov 30 '19 at 23:21
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Thanks. That was very helpful – rade Nov 30 '19 at 23:49