空间低温条件下多层绝热系统的辐射传导传热研究

Guilherme Lacerda, M. Curi
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引用次数: 1

摘要

隔热是一个重要的领域,不仅限于机械工程,而且在环境问题上得到广泛研究,例如全球变暖,最重要的是节能,因为通过在空间应用中对组件的温度控制来控制微处理器上的热流。这项工作的重点是控制部件的温度,这些部件在太空中不会损失或获得如此多的热量,特别是当需要发射卫星执行特定任务的整体安全性时。为此,采用多层绝缘(Multilayer Insulation, MLI)。利用流体力学和辐射传热学理论,可以计算mli的瞬态和稳态温度场和热流密度。边界温度指定为300K和4K。用Python中的fsolve和odeintScipy子程序对离散ODE进行了数值模拟,得到了求解结果。模拟得到的数据能够说明在稳态和瞬态方法中,不同的层密度、筛管发射率、筛管间距和射孔系数对射孔效果的影响。提出了一种数值模拟MLI性能的方法。修正发射率(e)的变化幅度大于射孔系数(ξ)。层密度控制层之间的距离(d),改变传热的传导。在瞬态情况下,可以注意到不同的参数在达到稳态和最终温度的时间上的影响。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
HEAT TRANSFER INVESTIGATION FOR A MULTILAYER INSULATION SYSTEM VIA RADIATIVE-CONDUCTIVE APPROACH UNDER LOW TEMPERATURE CONDITIONS IN SPACE
Thermal insulation is an important area, not restricted to mechanical engineering, but widely studied in environmentalissues, such as global warming and, above all, energy-saving, since controlling the heat flux on microprocessorsthrough temperature control on components in space applications. This work focuses on controlling the temperature incomponents that could not lose or gain so much heat in space, especiallywhen the overall safety of sending satellites onspecific missions is required. To ensure that, Multilayer Insulation (MLI) is used. With fluid mechanics and radiation-conductionheat transfer theory, it was possible to calculate the transient and stationary temperature field and heat flux inMLI. The boundary temperatures are specified at 300K and 4K. The results, from solving the resulting discretized ODE,simulated with fsolve and odeintScipy subroutines in Python, able to solve the equations numerically, were shown. Thedata given by the simulation was able to indicate the impacts of varying the layer density, emissivity of screen, the distancebetween screens and the perforation coefficient in stationary and transient approaches. A way to simulate the performanceof MLI numerically was presented. Modifying emissivity (e) showed variations higher than in the perforation coefficient(ξ). Layer density controls the distance between layers (d ), changing the conduction heat transfer. In the transient casesimulation, it was possible to notice that varying parameters impact in time to reach steady-state and final temperature.
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