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Multiperiod MILP transshipment model

Step 3. Formulate and solve the multiperiod MILP transshipment model of Floudas and Grossmann (1986) to determine a minimum set of stream matches for feasible operation in all the periods and the heat transferred in each match in each period. [Pg.76]

Step 5. Derive the multiperiod superstructure based upon the matches and heat transferred in each match predicted by the multiperiod MILP transshipment model. Formulate an NLP to optimize the superstructure (Floudas and Grossmann, 1987a) to give the HEN structure and exchanger sizes which minimize investment cost. [Pg.76]

Al) Energy balances on each hot process and utility stream in each temperature interval (TI) of the multiperiod MILP transshipment model. Each energy balance involves the residuals (heat cascaded) to and from the TI and the heat transferred in each stream match in the TI. [Pg.76]

By formulating and solving the multiperiod MILP transshipment model for these two periods of operation, the following set of matches is identified ... [Pg.79]

See other pages where Multiperiod MILP transshipment model is mentioned: [Pg.79]    [Pg.79]    [Pg.89]    [Pg.79]    [Pg.79]    [Pg.89]   
See also in sourсe #XX -- [ Pg.79 ]



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