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Table 1 Conventional exergy balance equations (Sun and Liu 2020)

From: Conventional and advanced exergy analysis of a single flash geothermal cycle

Component

Exergy of fuel (or driving input) (\({\dot{E}}_{F,k}\))

Exergy of the product (or desired value) (\({\dot{E}}_{P,k}\))

Exergy destruction (or internal exergy loss) (\({\dot{E}}_{D,k}\))

Expansion Valve

\({\dot{E}}_{F,EV}={\dot{m}}_{1}{e}_{1}\)

\({\dot{E}}_{P,EV}={\dot{m}}_{1}{e}_{2}\)

\({\dot{E}}_{D,EV}={\dot{E}}_{F,EV}-{\dot{E}}_{P,EV}\)

Steam Turbine

\({\dot{E}}_{F,T}={\dot{m}}_{3}{(e}_{3}-{e}_{4})\)

\({\dot{E}}_{P,T}={\dot{W}}_{T}\)

\({\dot{E}}_{D,T}={\dot{E}}_{F,T}-{\dot{E}}_{P,T}\)

Condenser

\({\dot{E}}_{F,Cd}={\dot{m}}_{3}{(e}_{4}-{e}_{5})\)

\({\dot{E}}_{P,Cd}={\dot{m}}_{3}{(e}_{11}-{e}_{12})\)

\({\dot{E}}_{D,Cd}={\dot{E}}_{F,Cd}-{\dot{E}}_{P,Cd}\)

Pump

\({\dot{E}}_{F,P}={\dot{W}}_{P}\)

\({\dot{E}}_{F,P}={\dot{m}}_{7}{(e}_{8}-{e}_{7})\)

\({\dot{E}}_{D,P}={\dot{E}}_{F,P}-{\dot{E}}_{P,P}\)

Mixer

–

–

\({\dot{E}}_{D,Mix}={\dot{E}}_{F,Mix}-{\dot{E}}_{P,Mix}\)

Overall system

\({\dot{E}}_{F,tot}={\dot{W}}_{P}\)

\({\dot{E}}_{P,tot}={\dot{W}}_{T}\)

\({\dot{E}}_{D,tot}=\sum {\dot{E}}_{D,k}\)