| Article ID | Journal | Published Year | Pages | File Type |
|---|---|---|---|---|
| 1757699 | Journal of Natural Gas Science and Engineering | 2015 | 8 Pages |
•Two models (OOM and SOM) were presented to optimize CCHP system operation and sizing.•A graphical solution method was introduced to solve the two models, which can greatly improve the computational efficiency.•The effect of energy prices on the optimal equipment capacity and operational scheme was discussed.•The SOM and OOM can also be used to sensitivity analyses rapidly.
The economic benefit gained from a combined cooling heating and power (CCHP) system depends on many factors. It is essential to optimize the system configuration and operational scheme as early in the design stage as possible. In this paper, a sizing optimization model (SOM) focused on the minimum annual total cost (ATC) and an operational optimization model (OOM) focused on the minimum annual energy charge (AEC) were established. The former was used to determine the optimal capacity of a CCHP system, whereas the latter was used to provide the optimal schemes. Both the SOM and OOM contain large numbers of hourly linear programming (LP) models, and the solution processes of both models proved to be quite time-consuming when the conventional iterative method was used. In this study, a piecewise elimination method was proposed for hourly LP models, and a graphical method in which the iteration was converted to an algebraic matrix was introduced to greatly improve the computational efficiency. The results demonstrated that the calculation time was reduced from 84.496 s for the conventional solution to 0.017 s for the graphical method in the OOM. The CCHP system SOM contains an OOM, and the calculation time was only 0.41 s when using the graphical method, whereas the conventional iterative method took 2367 s. The impact of gas price upon the optimal operational schemes and the equipment capacity was discussed for a building application in Shanghai. The improved efficiency of the calculation method could be helpful to compare different schemes and to perform sensitivity analyses.
