文摘
The growth of the Lm-norm, m t ? t-N/m||u(t)||mt\,\mapsto\,t^{-N/m}||u(t)||m is shown to be bounded from above and from below by positive real numbers. This result indicates an asymptotic behaviour dominated by the hyperbolic Hamilton-Jacobi term of the equation. A one-sided estimate for ln u is also established.