Is There Heat Transfer in a Stirling Engine's Constant Volume Process?

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In a Stirling engine's constant volume process, heat transfer (Q) does exist, as indicated by the relationship Q = dU, where dU represents the change in internal energy. Since the volume remains constant, the work done (dW) is zero, simplifying the first law of thermodynamics to dQ = dU. For an ideal gas, the change in internal energy can be expressed as dU = nCvdT, linking heat transfer to temperature changes. The equation Q = E = 3/2nRT suggests a connection to the ideal gas law, reinforcing that heat transfer is relevant in this process. Understanding these thermodynamic principles is crucial for analyzing Stirling engine efficiency.
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Does Q exist during Constant volume process in Stirling engine? It seems like Q=E=3/2nRT? but I am not quite sure.
 
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notojosh said:
Does Q exist during Constant volume process in Stirling engine? It seems like Q=E=3/2nRT? but I am not quite sure.
If the process is constant volume dW = PdV =0 so from the first law of thermodynamics (dQ = dU + dW) dQ = dU. For an ideal gas, dU = nCvdT

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