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Thermal Storage. CSP Trough Physical, Commercial
- Pierre
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28 May 2013 11:23 #1642
by Pierre
Thermal Storage. CSP Trough Physical, Commercial was created by Pierre
Dear Paul,
I am working with 2013.1.15 version. I wanted to ask you about "Thermal Storage".
In "TES Thermal Capacity", it indicates MWt. Is it MWh? Is it correct?
I was consulting the help and in the first equation of "Storage volume", it uses "t full load". Is would not be an energy?
What temperatures use in the equation?
Thank you very much.
With best regards
I am working with 2013.1.15 version. I wanted to ask you about "Thermal Storage".
In "TES Thermal Capacity", it indicates MWt. Is it MWh? Is it correct?
I was consulting the help and in the first equation of "Storage volume", it uses "t full load". Is would not be an energy?
What temperatures use in the equation?
Thank you very much.
With best regards
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- pgilman
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07 Jun 2013 14:30 #1643
by pgilman
Replied by pgilman on topic Thermal Storage. CSP Trough Physical, Commercial
Dear Pierre,
Yes, those are MWh of thermal energy.
The thermal energy storage (TES) system capacity in hours is the number of hours that the TES can drive the power cycle at its rated capacity. For a power cycle with a "design gross output" capacity of 111 MWe and a rated cycle conversion efficiency of 0.3774, 6 hours of TES capacity would be:
111 MWe / 0.3774 * 6 h = 1,764 MWht
The 'e' and 't' in the capacity (MW) and energy (MWh) units indicate electricity and thermal energy, respectively.
Because this equation uses the power cycle's rated capacity, you can assume that the temperature would be at the cycle's design inlet temperature.
Best regards,
Paul.
Yes, those are MWh of thermal energy.
The thermal energy storage (TES) system capacity in hours is the number of hours that the TES can drive the power cycle at its rated capacity. For a power cycle with a "design gross output" capacity of 111 MWe and a rated cycle conversion efficiency of 0.3774, 6 hours of TES capacity would be:
111 MWe / 0.3774 * 6 h = 1,764 MWht
The 'e' and 't' in the capacity (MW) and energy (MWh) units indicate electricity and thermal energy, respectively.
Because this equation uses the power cycle's rated capacity, you can assume that the temperature would be at the cycle's design inlet temperature.
Best regards,
Paul.
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