Pages that link to "Item:Q4585801"
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The following pages link to Quantifying wall turbulence via a symmetry approach. Part 2. Reynolds stresses (Q4585801):
Displaying 18 items.
- Turbulent energy production peak and its location from inner most log law or power law velocity in a turbulent channel/pipe and Couette flows (Q1672428) (← links)
- A new formulation for the streamwise turbulence intensity distribution in wall-bounded turbulent flows (Q2249521) (← links)
- Asymptotic behaviour of commutation errors and the divergence of the Reynolds stress tensor near the wall in the turbulent channel flow (Q3419572) (← links)
- Prediction of compressible turbulent boundary layer via a symmetry-based length model (Q4559215) (← links)
- Drag control in wall-bounded turbulent flows via spanwise opposed wall-jet forcing (Q4585881) (← links)
- Integral properties of turbulent-kinetic-energy production and dissipation in turbulent wall-bounded flows (Q4685456) (← links)
- Reynolds stress description of opposed and impinging turbulent jets. II. Axisymmetric jets impinging on nearby walls (Q4841872) (← links)
- Quantifying wall turbulence via a symmetry approach: a Lie group theory (Q4972311) (← links)
- Asymptotics of streamwise Reynolds stress in wall turbulence (Q5014077) (← links)
- A universal velocity profile for turbulent wall flows including adverse pressure gradient boundary layers (Q5019241) (← links)
- Reynolds number scaling of the peak turbulence intensity in wall flows (Q5145026) (← links)
- Wall-attached and wall-detached eddies in wall-bounded turbulent flows (Q5207713) (← links)
- Data-driven decomposition of the streamwise turbulence kinetic energy in boundary layers. Part 2. Integrated energy and (Q5215318) (← links)
- A universal velocity profile for smooth wall pipe flow (Q5235714) (← links)
- Non-universal scaling transition of momentum cascade in wall turbulence (Q5378167) (← links)
- On the relevance of Reynolds stresses in resolvent analyses of turbulent wall-bounded flows (Q5379032) (← links)
- Multi-layer analytic solution for \(k\)-\(\omega\) model equations via a symmetry approach (Q6132254) (← links)
- Turbulent jet theory via Lie symmetry analysis: the free plane jet (Q6595279) (← links)
