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首页> 外文期刊>International Journal of Heat and Mass Transfer >Entransy—A physical quantity describing heat transfer ability
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Entransy—A physical quantity describing heat transfer ability

机译:Entransy-描述传热能力的物理量

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摘要

A new physical quantity, E_h = 1/2 Q_(vh)T, has been identified as a basis for optimizing heat transfer processes in terms of the analogy between heat and electrical conduction. This quantity, which will be referred to as entransy, corresponds to the electric energy stored in a capacitor. Heat transfer analyses show that the entransy of an object describes its heat transfer ability, as the electrical energy in a capacitor describes its charge transfer ability. Entransy dissipation occurs during heat transfer processes as a measure of the heat transfer irreversibility. The concepts of entransy and entransy dissipation were used to develop the extremum principle of entransy dissipation for heat transfer optimization. For a fixed boundary heat flux, the conduction process is optimized when the entransy dissipation is minimized, while for a fixed boundary temperature the conduction is optimized when the entransy dissipation is maximized. An equivalent thermal resistance for multi-dimensional conduction problems is defined based on the entransy dissipation, so that the extremum principle of entransy dissipation can be related to the minimum thermal resistance principle to optimize conduction. For examples, the optimum thermal conductivity distribution was obtained based on the extremum principle of entransy dissipation for the volume-to-point conduction problem. The domain temperature is substantially reduced relative to the uniform conductivity case. Finally, a brief introduction on the application of the extremum principle of entransy dissipation to heat convection is also provided.
机译:已经确定了新的物理量E_h = 1/2 Q_(vh)T,以此作为根据热与电之间的类比来优化传热过程的基础。该量将被称为entransy,对应于存储在电容器中的电能。传热分析表明,物体的传递描述了其传热能力,因为电容器中的电能描述了其电荷传递能力。在热传递过程中会发生内耗,以此来衡量热传递的不可逆性。利用换热和换热的概念来发展换热优化的最优原理。对于固定的边界热通量,当使瞬态耗散最小时,可以优化传导过程;对于固定的边界温度,当最大的瞬态耗散时,可以优化传导。基于传导耗散定义了多维传导问题的等效热阻,因此可以将传导耗散的极值原理与最小热阻原理相关联以优化传导。例如,针对体积到点的传导问题,基于熵耗散的极值原理获得了最佳的导热率分布。相对于均匀电导率情况,域温度被大大降低。最后,简要介绍了瞬态耗散极值原理在热对流中的应用。

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