Stirling cycle: Why neglect isochoric heat transfers?

AI Thread Summary
The discussion centers on the Stirling cycle's efficiency compared to the Carnot cycle, emphasizing the need to neglect isochoric heat transfers to demonstrate Carnot efficiency. It is noted that while isochoric heat transfers have equal absolute values but opposite signs, they still represent energy lost to the cold reservoir during isothermic compression. Clarification is provided that during isochoric stages, the working substance interacts with a regenerator rather than directly with the cold reservoir. The heat transfer to the cold reservoir in the Stirling cycle parallels that of the Carnot cycle. Overall, the conversation highlights the complexities in comparing the efficiencies of these thermodynamic cycles.
greypilgrim
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Hi.

To prove that the Stirling cycle has Carnot efficiency, one needs to neglect the isochoric heat transfers. Sure they have the same absolute value (but different signs), but it's still heat energy lost to the cold reservoir during the isothermic compression.
 
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greypilgrim said:
To prove that the Stirling cycle has Carnot efficiency, one needs to neglect the isochoric heat transfers. Sure they have the same absolute value (but different signs), but it's still heat energy lost to the cold reservoir during the isothermic compression.
I'm not sure I understand your question. During the isochoric stages, the working substance is in contact with a regenerator, not the cold reservoir. The transfer of heat to the cold reservoir is the same as in the Carnot cycle.
 
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