(DVI file)

Reviewing power series description of analytic singularities of local solutions to a radial $p$-Laplace equation near a point $\sigma$ in $(0, \infty)$, I will discuss power series construction of solutions $U®$ near the ends of $(0,\infty)$ to a radial $p$-elliptic equation \[ (r^{n-1}a®^{p/2}|U_r|^{p-2}U_r)_r + \lambda r^{n-1}\rho®|U| ^{q - 2 } U = 0 \] for $1<p, q< \infty$ and nonzero real $\lambda$. A Briot-Bouquet type theorem of two varibales is used for these purposes.

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