Can an equation of the form
$ y=e^{\frac{p(y)}{q(y)}}$
be solved for $y$ in terms of the Lambert W function?
$p(x)$ and $q(x)$ are polynomials, for example
$y=e^{\frac{b(y+1)}{y^2+y+\kappa}}.$
Can an equation of the form
$ y=e^{\frac{p(y)}{q(y)}}$
be solved for $y$ in terms of the Lambert W function?
$p(x)$ and $q(x)$ are polynomials, for example
$y=e^{\frac{b(y+1)}{y^2+y+\kappa}}.$
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