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1. Introduction - Firenze University Press

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load by the time horizon of the TS. 2,000 kWh could have been covered by direct heat-transfer from<br />

solar thermal-energy and 1,140 kWh could have been covered from indirect heat-transfer using<br />

storage. This means that the demand 3,140 kWh could have been covered by solar thermal-energy,<br />

which is 42.2% of the overall heat demand. The rest of the demand, 4,295 kWh, should still been<br />

covered from the utility with constant availability. However, the dependency on fossil fuels should<br />

be decreased as much as possible, since this energy source has an impact on the environment.<br />

5.5. Determination of storage size<br />

In order to estimate the storage size, the amount of the heat stored or used should be determined in<br />

each cTS separately e.g. the heat stored at the cTS1 is H = 220 kW6 h=1320 kWh (Table 2,<br />

storage column and Fig 13). These calculated amounts of heat are presented in the boxes of Fig 13.<br />

The cumulative amount of stored heat is represented by the numbers outside the boxes (Fig 13). Fig<br />

13A presents the initial cumulative heat stored. As can be seen, in the last cTS12 the amount of<br />

stored heat is more than zero. This indicates that smaller storage would also be sufficient. The<br />

smallest storage, at which the heat recovery remains the same, would be when the cumulative<br />

amount stored at the last cTS is equal to zero (Fig 13B).<br />

The storage from this case study should be large enough to store 1,032.4 kWh of heat. The result<br />

was determined by the maximal amount of heat within the cascade. However, in order to obtain a<br />

proper trade-off besides the rate of heat recovery, also the investment of the storage should be<br />

analysed.<br />

Fig 13: Cascading the amount of heat in storage through different Time Slices at A) maximal<br />

storage and B) reduced storage<br />

6. Conclusions and future work<br />

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