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The nonparallel linear stability of the two-dimensional and three-dimensional disturbance waves are studied by the parabolized stability equations.

采用抛物化稳定性方程(Parabolized Stability Equations,PSE)研究了非平行流边界层二维、三维扰动波的线性稳定性问题。

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In this paper, the result of the capacitance for nonparallel capacitor applying the integral formula mentioned is the same to the result got in the classical method.

文中应用上述积分公式求出了非平行板电容器的电容值与用经典方法所得结果完全相同。

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Nonparallel stability analysis of three dimensional disturbance wave in boundary layers

三维扰动波的非平行边界层稳定性研究

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Nonlinear Evolution Analysis of T-S Disturbance Wave at Finite Amplitude in Nonparallel Boundary Layers

有限振幅T-S波在非平行边界层中的非线性演化研究

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Based on the multi-beam interference principle, it was derived that the expression of the intensity of the transmitted beam for a Gaussian beam passing through a nonparallel F-P interferometer.

基于多光束干涉原理,推导出了高斯光束经过两腔镜不严格平行的FP干涉仪后透射光强度的表达式。

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The influence of main flow nonparallel and pressure gradients is considered to show the physical characteristics of flat boundary flow.

为更好反映平板边界层流动的物理特征和本质,该文同时考虑到主流的非平行性和压力梯度的作用。

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The parabolized stability equations ( PSEs) for high speed flows, especially supersonic and hypersonic flows, are derived and used to analyze the nonparallel boundary layer stability.

针对高速流动,特别是超声速和高超声速流动的非平行边界层稳定性问题进行了研究。

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The nonparallel linear stability of the two-dimensional and three-dimensional disturbance waves are studied by the parabolized stability equation which is developed in recent years and the local method based on the Landau expansion.

采用近年来新发展的抛物化稳定性方程和利用Landau展开式的局部法方程,分别研究二维和三维线性非平行流稳定性问题。

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No matter the boundary layer is subsonic or supersonic, nonparallel effects are obvious at the critical Reynolds number, such that the critical Reynolds number is reduced and the frequency range of unstable disturbances is broadened at the critical Reynolds number.

无论是在亚音速还是超音速边界层中,非平行性的影响在临界雷诺数处比较明显,具体是一使得临界雷诺数变小,二使得临界雷诺数处增长扰动的频率范围变得更大。

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