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Fluid selection for the Organic Rankine Cycle (ORC) in biomass

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Fluid selection for the Organic Rankine Cycle (ORC) in biomass ( fluid-selection-organic-rankine-cycle-orc-biomass )

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U. Drescher, D. Bru ̈ggemann / Applied Thermal Engineering 27 (2007) 223–228 225 Fig. 2. T ; H_ – diagram for the standard (a) and an improved (b) plant design for an ORC without superheating (state 5 and 6 are equal). PP = pinch point. The small difference between states 1 and 2 is neglected in the diagrams. Fig. 3. Typical T, S-diagram for ORC with superheating. order to avoid the constriction of the pinch point at state 4 (Fig. 2(b)). This design allows to consider also fluids with high vaporization enthalpy at maximum process tempera- ture. Therefore, the suggested plant design simplifies fluid selection. Now thermal efficiency can be used for fluid eval- uation instead of total heat recovery efficiency. 3. Methods We developed a calculation method which needs follow- ing basic data for each substance: • molecular weight, • critical temperature, • critical pressure, • acentric factor, • melting point, • autoignition temperature, • vapor pressure of the liquid, • heat of vaporization, • heat capacity of the liquid, • heat capacity of ideal gas. These thermodynamic properties have been extracted from the database of the Design Institute for Physical Properties (DIPPR) [8,9] which includes nearly 1800 sub- stances. The calculation method has to cover the range from liquid phase to superheated gas (Fig. 3). Specific enthalpy difference h3 􏱉 h2 is the recovered heat provided by the recuperator using h7 􏱉 h8. The difference h6 􏱉 h1 is input enthalpy, h7 􏱉 h6 gained work wturbine and h8 􏱉 h1 waste heat which may be used for space heating. State 6 can be in the gas phase or on the dew line (then state 5 equals state 6). The maximum temperature Tmax is the turbine inlet temperature (state 6) and the minimum temperature Tmin is the condenser temperature (state 1 and 9). The states 1, 2, 3, 4, 5 and 9 are calculated directly from the DIPPR database. In the case of minimum process pres- sure below 0.1 MPa, states 7s, 7 and 8 are calculated from state 9 using ideal gas heat capacity. Otherwise, these states as well as state 6 are obtained from an isothermal change of state starting from the 0.1 MPa – isobar using Peng–Rob- inson–EOS [10,11]. The thermal efficiency g is defined by g1⁄4h6 􏱉h7 􏱉jwpumpj ð1Þ h6 􏱉 h3 with the feed pump work 1 Zpmax wpump1⁄4g vdp ð2Þ pump pmin Feed pump work is calculated neglecting the fluid com- pressibility which influences enthalpy only marginally. The efficiency of the internal heat exchanger is gihe 1⁄4 h3 􏱉 h2 ð3Þ h7 􏱉 h8 and turbine efficiency is given by h6 􏱉 h7 gturbine 1⁄4 h 􏱉 h ð4Þ 6 7s In order to validate the calculation procedure, a compari- son with the software Fluidcal [12] which is based on an analysis by Lemmon et al. [13] was carried out for toluene

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