Solving $\frac{3}{2} e^y y^2 + y = 0$ Trying to solve the following Eq, but none of the usual methods seem to work:
$$3/2 \exp{(y)}y^2+y=0$$
Any help is appreciated.

If $ay^2e^y+y=0$,
then
$ye^y=-1/a$.
By the definition of the
Lambert W function
(see https://en.m.wikipedia.org/wiki/Lambert_W_function,
for example)
$y=W^{-1}(-1/a)$.
