We study some qualitative properties of entire positive radial solutions of the supercritical semilinear biharmonic equation:
in It is known from a paper by Gazzola and Grunau that there is a critical value of for and that has a singular solution . We show that for or and , any regular positive radial entire solution of intersects with infinitely many times. On the other hand, if and , then for all . Moreover, the solutions are strictly ordered with respect to the initial value .
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