  Approximate analytical chirped solitary pulse (chirped dissipative soliton)
solutions of the one-dimensional complex cubic-quintic nonlinear
Ginzburg-Landau equation are obtained. These solutions are stable and
highly-accurate under condition of domination of a normal dispersion over a
spectral dissipation. The parametric space of the solitons is
three-dimensional, that makes theirs to be easily traceable within a whole
range of the equation parameters. Scaling properties of the chirped dissipative
solitons are highly interesting for applications in the field of high-energy
ultrafast laser physics.
