A NONENDOREVERSIBLE MODEL FOR WIND ENERGY AS A SOLAR-DRIVEN HEAT ENGINE

We study the Gordon and Zarmi model [Am. J. Phys. 57, 995 (1989)] for dealing with the earth's wind energy as a solar-driven endoreversible heat engine under a nonendoreversible approach. We take into account t he departure from an endoreversible regime through a parameter arising from the Clausius inequality. We use this approach for the Gordon-Zar mi maximum power criterion with two possible cold reservoirs: the 3 K surrounding universe and the 200 K isothermal tropopause shell. Our nu merical results for the average extreme temperatures of the earth's at mosphere and for the annual average energy of the earth's winds are re asonable. We also use an ecological optimization criterion for the Gor don-Zarmi model. This criterion consists of an austere compromise betw een power and entropy production. With this model, we also obtain reas onable numerical results for extreme temperatures and the wind's power . (C) 1996 American Institute of Physics.