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Thermoeconomics of extraction

Example 5.6 Thermoeconomics of extraction Consider a steady-state operation in which the forces are uniformly distributed the investment cost C of a transfer unit is assumed to be linearly related to size I. and operating costs C0 are linearly related to exergy consumption [Pg.291]

T0 is a reference temperature (dead state) and AExm a thermodynamic minimum value. The total flow J=LVXav can be written by using Eq. (5.81) [Pg.292]

Ehminating the constant (average) force A av between Eq. (5.83) and the total entropy production d av = JAY.lv, we obtain [Pg.292]

Substituting the above equation into Eq. (5.81) and the latter into Eq. (5.82), a relationship between the operating and investment costs is obtained [Pg.292]

The optimal size is obtained by minimizing the total operating and investments costs, which are linearly amortized with the amortization rate r. CT(Q) = rC, = C0. The minimum of Cx is obtained as dCT/dCl = 0, and we [Pg.292]


See other pages where Thermoeconomics of extraction is mentioned: [Pg.282]   
See also in sourсe #XX -- [ Pg.291 ]

See also in sourсe #XX -- [ Pg.291 ]




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