We study the thermodynamic behavior of a decaying scalar field coupled to a relativistic simple fluid. It is shown that if the decay products are represented by a thermalized bath, its temperature evolution law requires naturally a new phenomenological coupling term. This ``energy loss’’ term is the product between the enthalpy density of the thermalized bath and the decay width of the scalar field. We also argue that if the field decays “adiabatically” some thermodynamic properties of the fluid are preserved. In particular, for a field decaying into photons, the radiation entropy production rate is independent of the specific scalar field potential , and the energy density and average number density of photons n scale as $\rho \sim T^{4}n \sim T^{3}$. To illustrate these results, a new warm inflationary scenario with no slow roll is proposed.

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