Physical objects with energy , with l a characteristic length and w a dimensionless constant, lead to an equation of state , with p the pressure and ρ the energy density. Special entities with this property are, for instance, photons (, with l the wavelength) with , and some models of cosmic string loops (, with l the length of the loop and a a numerical constant), with . Here, we discuss some features of the spectral energy distribution of these systems and the corresponding generalization of Wien's law, which in terms of l has the form , being the most probable size of the mentioned entities.
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