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Experiments and Simulations in Transient Conjugated Conduction-Convection-Radiation

机译:瞬变共轭对流辐射实验与仿真

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摘要

Experimental results and hybrid numerical-analytical simulations are critically compared for transient laminar forced convection over flat plates of non-negligible thickness, subjected to an applied wall heat flux at the fluid-solid wall interface. A conjugated conduction-convection-radiation problem is first formulated and then simplified through the employment of the Coupled Integral Equations Approach (CIEA) to reformulate the heat conduction problem on the plate by averaging the related energy equation in the transversal direction. A partial differential formulation for the transversally averaged wall temperature is obtained, and the boundary condition for the fluid in the heat balance at the solid-fluid interface is then rewritten. The coupled partial differential equations within the thermal boundary layer are handled by the Generalized Integral Transform Technique (GITT) under its partial transformation mode, combined with the method of lines implemented in the Mathematica 7.0 routine NDSolve. For the experiments, an apparatus was employed involving an air blower and flash lamps that heat a vertical PVC plate of 33 cm in length and 12 mm in thickness, while the temperature at the surface exposed to the cooling air is measured by infrared thermography. Thermocouple measurements are also utilized to provide estimates of heat losses at the back surface of the plate. The transient evolution of the measured surface temperatures along the plate length are then critically compared against the simulation results in order to verify the proposed model.
机译:严格比较了实验结果和混合数值分析模拟,以分析在流固壁界面处施加壁热流的情况下,厚度不可忽略的平板上的瞬态层流强迫对流。首先制定了共轭传导-对流-辐射问题,然后通过使用耦合积分方程方法(CIEA)简化了共轭对流辐射问题,通过在横向上平均相关的能量方程来在板上重新形成热传导问题。获得了横向平均壁温的偏微分公式,然后重写了固液界面热平衡中流体的边界条件。热边界层内的耦合偏微分方程由广义积分变换技术(GITT)在其偏变换模式下进行处理,并结合了在Mathematica 7.0常规NDSolve中实现的直线方法。对于实验,使用了一种包括鼓风机和闪光灯的设备,该设备加热长度为33 cm,厚度为12 mm的垂直PVC板,同时暴露于冷却空气中的表面温度通过红外热成像法进行测量。热电偶测量也可用于估算板后表面的热损失。然后将沿板长测量的表面温度的瞬态演变与仿真结果进行严格比较,以验证所提出的模型。

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