**abstract:**
We consider the semi-linear scale-invariant Klein-Gordon equation with dissipation

\[u_{tt}-\Delta u+\frac{\mu_1}{1+t}u_t+\frac{\mu_2^2}{(1+t)^2}u=

u

^p,\]

where \(\mu_1\) and \(\mu_2^2\) are non-negative constants. We describe the interplay between \(\mu_1\) and \(\mu_2^2\) and its influence on properties of solutions to the considered equation.

Tue 4 Oct, 9:30 - 10:15, Aula Dini

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