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                                       FUNDAMENTALS OF ENERGY BALANCES
                     This means that the value chosen for T min will determine the size of the heat
                   exchangers in a network. Reducing T min will increase the heat recovery, decreasing
                   the utility consumption and cost, but at the expense of an increase in the exchanger size
                   and capital cost.
                     For any network there will be a best value for the minimum temperature difference
                   that will give the lowest total annual costs. The effect of changes in the specified T min
                   need to be investigated when optimising a heat recovery system.

                   3.17.5. Threshold problems

                   Problems that show the characteristic of requiring only either a hot utility or a cold
                   utility (but not both) over a range of minimum temperature differences, from zero up to
                   a threshold value, are known as threshold problems. A threshold problem is illustrated in
                   Figure 3.29.




                                                                   Hot utlity








                     Temperature                                                ∆T MIN  = Threshold









                                  Cold utility = zero






                                                Enthalpy
                                             Figure 3.29.  Threshold problem


                     To design the heat exchanger network for a threshold problem, it is normal to start at
                   the most constrained point. The problem can often be treated as one half of a problem
                   exhibiting a pinch.
                     Threshold problems are encountered in the process industries. A pinch can be introduced
                   in such problems if multiple utilities are used, as in the recovery of heat to generate steam.
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