1) non-Fourier heat conduction
非傅立叶热传导
1.
A spatial and temporal multiple scale method is studied to simulate the phenomenon of non-Fourier heat conduction in periodic heterogeneous materials .
研究了一种空间 时间多尺度的方法,来分析周期性材料中非傅立叶热传导问题。
2.
In this paper,the temperature field obtained from combining non-Fourier heat conduction model for TBCs and Fourier heat conduction model for substrate is used as the thermal load in the finite element analyses of thermal stress and J-integral of an edge crack in the TBCs.
将非傅立叶热传导模型(用于超薄热涂层)与傅立叶热传导模型(用于结构层)相结合求解温度场,运用有限元法求解热涂层热应力和裂纹驱动力,并分析结构层材料热扩散系数的变化对热涂层的热力学性能(温度场、应力场和断裂性能)的影响。
2) non-Fourier heat conduction
非傅立叶导热
1.
Some non-Fourier heat conduction phenomena are observed in the experimental sample.
文中列示了实验观察到的、受微秒脉冲激光加热的多孔材料内的非傅立叶导热现象。
2.
By using the developed numerical method, which combines the dual reciprocity boundary element method (DRBEM) with Laplace transform and inverse transform, a kind of non-Fourier heat conduction problem under isothermal inlet condition is numerically simulated.
用已发展的双倒易边界元和Laplace变换、反变换相结合的方法求解非傅立叶导热 ,对于一类等温进口条件下的问题 ,数值预示了热波导热、非傅立叶导热和傅立叶扩散的温度场随时间推进的不同特征 ,并且发现了温度变化前缘的推进速度存在着明显的差
3) non-Fourier heat conduction
非傅里叶热传导
1.
A spatial and temporal multiple scale method used to simulate the phenomenon of non-Fourier heat conduction in multi-dimensional periodic heterogeneous materials was systematically studied.
根据高阶均匀化理论在空间和时间上进行均匀化,消去缩小时间尺度,确定各阶等效均匀化热传导系数的关系并对该系数进行数值求解,获得了多维非傅里叶热传导高阶非局部温度场控制方程。
4) non-Fourier heat conduction law
非傅立叶导热效应
5) Non-Fourier conduction heat transfer model
非傅立叶导热模型
1.
In theoretically Non-Fourier conduction heat transfer model is proposed, which is possible to appear in rapid transient heat transfer process due to the combustion behavior of solid-propellant by ignition with hot plasma gases.
在理论上,为了更好地描述固体火药的等离子体点火,引入了描述超急速热传导现象的非傅立叶导热模型,在总结和评述前人研究非傅立叶导热效应的基础上,用积分变换的方法分析求解了空腔球壳在内外表面遭受温度突变时的的双曲线型非傅立叶导热模型方程,并得到了其温度响应和温度分布规律,计算结果为将非傅立叶导热模型作为热传导的本构关系在电热化学推进技术中的应用提供了理论依据。
6) Fourier thermal conduction theory
傅立叶热传导理论
补充资料：非安立
【非安立】
（术语）对于安立之称。谛理有差别与名义之施设曰安立。无差别无名言曰非安立。真如之谛理。立此二门。唯识述记九末曰：“有差别名言者名安立，无差别离名言者非安立也，安立者施设义也。”
（术语）对于安立之称。谛理有差别与名义之施设曰安立。无差别无名言曰非安立。真如之谛理。立此二门。唯识述记九末曰：“有差别名言者名安立，无差别离名言者非安立也，安立者施设义也。”
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