  We perform a study on the evolution of helical quantum turbulence at
different temperatures by solving numerically the Gross-Pitaevskii and the
Stochastic Ginzburg-Landau equations, using up to $4096^3$ grid points with a
pseudospectral method. We show that for temperatures close to the critical the
fluid described by these equations can act as a classical viscous flow, with
the decay of the incompressible kinetic energy and the helicity becoming
exponential. The transition from this behavior to the one observed at zero
temperature is smooth as a function of temperature. Moreover, the presence of
strong thermal effects can inhibit the development of a proper turbulent
cascade. We provide anzats for the effective viscosity and friction as a
function of the temperature
