The discussion centers on the efficiency of thermal engines, particularly regarding the impact of reversibility on efficiency during isochoric and isobaric processes. Participants analyze the efficiency formula, $$\eta=1+\frac{|Q_{C->D}+Q_{B->C}|}{Q_{A->B}+Q_{D->A}}$$, and its implications under reversible and irreversible conditions. The consensus is that while Carnot's theorem asserts that reversible processes yield higher efficiency, the specific heat transfer equations indicate that efficiency does not inherently depend on reversibility in this context. The conversation highlights the need for clarity in defining efficiency and the conditions under which it is calculated.
PREREQUISITESStudents and professionals in thermodynamics, mechanical engineers, and anyone involved in the design and analysis of thermal engines seeking to deepen their understanding of efficiency and process reversibility.
Well, I would, but that's just my own personal judgment call.Philip Koeck said:So you can't neglect the isochoric leg on the left in Chandra's drawing after all.