Modular Trough Power Plant Cycle and Systems Analysis

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Modular Trough Power Plant Cycle and Systems Analysis ( modular-trough-power-plant-cycle-and-systems-analysis )

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Table 13. Economics and Financing Assumptions General Financial Assumptions Energy price escalation: 2.8% Inflation rate: 2.8% Discount rate: 10% Annual insurance: 0.5% of capital cost IPP Ownership Assumptions 14% IRR, 20-year project lifetime 80% debt (or less) at 8% interest, 12-year term, 1.3 minimum DSCR 10% Investment Tax Credit Five-year accelerated depreciation No property tax 5.3 Plant Design Optimization Given the design, cost, and economic assumptions listed above, the solar field and thermal storage sizes can be varied, resulting in different annual electric outputs from the plant. The size of the solar field and thermal storage can be varied to optimize the thermal performance, electric output, or project economics. It is interesting to note that the optimum for each of these results in different plant configurations. Discussing different sizes of thermal storage by the number of hours of equivalent full-load operation is fairly straightforward. However, discussing solar field size can be difficult to correlate between the size of the solar field and the corresponding electric output. To account for this, the terminology of solar multiple is used. A solar multiple of 1.0 means that under some standard design conditions, the solar field will deliver the amount of power required by the power plant to operate at the design-point rated electric output. Thus, the size of the solar field corresponding to a solar multiple of 1.0 will depend on the power cycle size and efficiency and the solar field efficiency. The reference conditions we used to define the solar multiple are as follows: a direct normal solar resource of 1,000 W/m2, an ambient temperature of 25°C, a wind speed of 2.5 m/s, and a solar incidence angle of zero degrees. These standard conditions for referencing a solar multiple mean that a solar field design with a solar multiple of 1.0 will be the same size at any location assuming that the same power plant is used. However, a solar field with the same solar multiple at two different locations will not have the same annual performance. A solar plant with a solar multiple of 2.0 would deliver twice the amount of thermal energy required by the power cycle at the design point conditions. The solar field with a solar multiple of 2.0 is twice the size of the solar field with a solar multiple of 1.0. A solar plant with a large solar multiple would require thermal storage to avoid producing excess energy that the power plant would not be able to use. Table 14 shows the solar multiples analyzed in this study and the corresponding solar field sizes. Note, the SEGS plants do not have thermal storage and have solar multiples of approximately 1.25, based on our definition. 33

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