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P r o c e s s I n t e g r a t i o n f o r I m p r ov i n g E n e r g y E f f i c i e n c y   101


                     4.6.4 Power Cogeneration
                     The factors that control the economics of utility systems are fuels and
                     their properties, the ratio of fuel prices to power prices, efficiency of
                     the utility system, and the amount of power to be imported/exported.
                     Depending on these factors and the Total Site power demand, the site
                     may be a net power importer or exporter or be in power balance.
                        Most industrial processes require steam at different pressure
                     levels up to about 30 bar. Central utility boilers usually generate steam
                     at higher pressure (40–100 bar). Back-pressure steam turbines are used
                     to expand the steam from higher- to lower-level steam headers, thus
                     generating power while delivering steam to processes. Another
                     method of cogeneration employs a gas turbine, which is in itself a
                     power generating equipment. A gas turbine produces large amounts
                     of waste heat along with the power—the ratio of heat to power is
                     about 1.5–2. This is high-temperature (450–600°C) waste heat capable
                     of generating even VHP steam. The heat from a gas turbine’s exhaust
                     stream can be utilized by heat recovery steam generators with or
                     without supplementary firing. The generated steam is expanded
                     through steam turbines to produce additional power.
                        The work of Dhole and Linnhoff (1993b) has been further
                     developed by Raissi (1994) and Klemeš et al. (1997). The latter paper
                     describes the development of a tool called the  Site Utility GCC
                     (SUGCC). The area enclosed by this curve is proportional to the
                     power cogeneration potential of the site steam system; Klemeš et al.
                     (1997) also defined a simple proportionality coefficient, whose value
                     is usually evaluated for each industrial site separately. This
                     cogeneration targeting model is referred to as “the T-H model”
                     because it is based on heat flows through the steam system.
                        Using SUGCCs allowed Klemeš and colleagues (1997) to set
                     thermodynamic targets for cogeneration of power along with targets
                     for site-scope heat recovery that would minimize the cost of utilities.
                     Satisfying the goal of maximum heat recovery leads to a minimum
                     boiler VHP steam requirement, which in turn can be achieved by
                     maximizing steam recovery. Here the power generation by steam
                     turbines is also minimal, which has the effect of maximizing
                     imported power. This scenario can be represented by the Site CCs
                     that are shifted to a position of maximum overlap (i.e., pinched). This
                     target represents the thermodynamic limitation on system efficiency,
                     but this is not a specification that must be achieved. The case of
                     minimizing the cost of utilities is handled by exploring the trade-off
                     between steam recovery and power cogeneration by steam turbines.
                     If design guidelines are thus based on minimizing cost, then the
                     resulting network design is usually different from that produced
                     when aiming to minimize fuel consumption.
                        Mavromatis and Kokossis (1998) proposed a simple model of
                     back-pressure steam turbine performance. In this model, the
                     performance of a steam turbine is related to its size (in terms of
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