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A graphic approach to include dissipative-like effects in reversible thermal cycles

机译:包括在可逆热循环中的耗散效果的图形方法

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Since the decade of 1980's, a connection between a family of maximum-work reversible thermal cycles and maximum-power finite-time endoreversible cycles has been established. The endoreversible cycles produce entropy at their couplings with the external heat baths. Thus, this kind of cycles can be optimized under criteria of merit that involve entropy production terms. Meanwhile the relation between the concept of work and power is quite direct, apparently, the finite-time objective functions involving entropy production have not reversible counterparts. In the present paper we show that it is also possible to establish a connection between irreversible cycle models and reversible ones by means of the concept of "geometric dissipation", which has to do with the equivalent role of a deficit of areas between some reversible cycles and the Carnot cycle and actual dissipative terms in a Curzon-Ahlborn engine.
机译:自1980年十年以来,已经建立了一系列最大工作可逆热循环和最大功率有限时间内循环的联系。 内心可逆循环在其与外部热浴中产生熵。 因此,可以根据涉及熵生产术语的优点的标准进行这种循环。 同时,工作概念与力量之间的关系非常直接,显然,涉及熵产生的有限时间客观功能并不可逆的同行。 在本文中,我们表明还可以通过“几何耗散”的概念来建立不可逆的周期模型和可逆的概念之间的连接,这与某种可逆循环之间的区域之间的等效作用具有相同的作用 和Curzon-Ahlborn发动机中的钟状循环和实际耗散术语。

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