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Jan 15, 2018 at 0:25 vote accept Kerr
Jan 13, 2018 at 20:01 answer added Christian Remling timeline score: 3
Jan 13, 2018 at 5:14 comment added user64494 Maple explicitly solves $y'(x)=-y(x)^2-V(x)-\lambda+1$ for concrete $V(x)$, e.g. $\sin(x),\,\exp(x)$. This may be useful for you as model examples.
Jan 13, 2018 at 1:06 comment added Kerr @BrendanMcKay that's true, but it still seems to be hard to study the behaviour of $y(x)$ in this context, since as $\lambda \to -\infty$, $y'(x)$ depends on $-y(x)^2-\lambda$, and the latter expression is probably not good for analysis
Jan 13, 2018 at 1:01 comment added Brendan McKay If $y(x)=u'(x)/u(x)$, then $y(x)$ satisfies $y'(x)=-y(x)^2-V(x)-\lambda+1$, apparently.
Jan 12, 2018 at 23:46 history edited YCor
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Jan 12, 2018 at 22:53 history asked Kerr CC BY-SA 3.0