动能
物理
湍流
湍流动能
边界(拓扑)
机械
谱线
能量(信号处理)
K-omega湍流模型
分解
Kε湍流模型
经典力学
边值问题
边界层
混合(物理)
消散
工作(物理)
湍流模型
能谱
光谱(功能分析)
计算物理学
能量级联
统计物理学
能量转换
作者
Woutijn J. Baars,Ivan Marusic
摘要
In wall-bounded turbulence, a multitude of coexisting turbulence structures form the streamwise velocity energy spectrum from the viscosity- to the inertia-dominated range of scales. Definite scaling-trends for streamwise spectra have remained empirically elusive, although a prominent school of thought stems from the works of Perry & Abell (J. Fluid Mech., vol. 79, 1977, pp. 785–799) and Perry et al. (J. Fluid Mech., vol. 165, 1986, pp. 163–199), which were greatly inspired by the attached-eddy hypothesis of Townsend (The Structure of Turbulent Shear Flow, Cambridge University Press, 1976). In this paper, we re-examine the turbulence kinetic energy of the streamwise velocity component in the context of the spectral decompositions of Perry and co-workers. Two universal spectral filters are derived via spectral coherence analysis of two-point velocity signals, spanning a Reynolds-number range .
科研通智能强力驱动
Strongly Powered by AbleSci AI