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Hans Gransell, Claes Gragg, and Per-Anders Blomquist. Produktionsoptimering i Vartan. Komplement. (In Swedish) Technical Report Studsvik/ED-86/41, Studsvik Energiteknik AB, Studsvik, Sweden, 1986.

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Models for Short-Term Production Planning of Cogeneration.. - Dotzauer, Holmström (1997)   (Correct)

....i 1;k (P i 1;k ) 3 Formulation of the economic dispatch problem In this section we present the mathematical model equations used to describe the different energy producing units in a cogeneration plant. The equations are based on the models used in a previous project in Vartan, see [GGB85] and [GGB86] modified to nonlinear (quadratic) equations where we found it necessary to obtain a better description of the process. The four types of units of interest in the economic dispatch problem are the HVC, EPA, VPU and KVV units. The mathematical models used are described in detail in the next four ....

Hans Gransell, Claes Gragg, and Per-Anders Blomquist. Produktionsoptimering i Vartan. Komplement. (In Swedish) Technical Report Studsvik/ED-86/41, Studsvik Energiteknik AB, Studsvik, Sweden, 1986.


Models for Short-Term Production Planning of Cogeneration.. - Dotzauer, Holmström (1997)   (Correct)

....the storage. It can also be used as a reserve or as a peak unit, i.e. discharging the storage instead of starting a new unit. To find the optimal use of the storage leads to a difficult mathematical problem, and it has been hard to find a good practical solution, in spite of several attempts, see [GGB85] Eri94] and [RR94] A good practical solution will have great economical impact. In this paper we consider the problem of finding the best production schedule for the near future using a combination of mathematical models and computer algorithms. Our aim is to find the production that minimizes ....

....i 1 = 1, but here we have generalized these equations to handle arbitrary length of time intervals. The heat power from the storage contributes to the objective function with a cost c i;S described as a function of Q i;S . A common way to model is to compute costs only when discharging, see [GGB85] Define c i;e as the current market price for electricity. Then the cost is defined as c i;S = 0 if Q i;S 0 P help i;S (c i;e c tax help ) Delta i if Q i;S 0; 6) where the help power P help i;S is modelled using a second degree polynomial approximation, P help i;S = fi 2 ....

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Hans Gransell, Claes Gragg, and Per-Anders Blomquist. Produktionsoptimering i Vartan. (In Swedish) Technical Report Studsvik/ED85 /95, Studsvik Energiteknik AB, Studsvik, Sweden, 1985.

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