Viscous incompressible flow between concentric rotating spheres. Part 3. Linear stability and experiments
From MaRDI portal
Publication:4068338
DOI10.1017/S0022112075001644zbMath0309.76032OpenAlexW1967357182MaRDI QIDQ4068338
Publication date: 1975
Published in: Journal of Fluid Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1017/s0022112075001644
General theory of rotating fluids (76U05) Interfacial stability and instability in hydrodynamic stability (76E17) Hydrodynamic stability (76E99)
Related Items
A numerical method for study of the unsteady viscous flow between two concentric rotating spheres ⋮ Development of three-dimensional flow structures in the laminar-turbulent transition in a wide spherical layer ⋮ The spherical Taylor-Couette flow ⋮ Numerical simulation of instabilities and secondary regimes in spherical Couette flow ⋮ Direct numerical simulation of the laminar-turbulent transition in a thick spherical layer ⋮ Axisymmetric pulse train solutions in narrow-gap spherical Couette flow ⋮ Simulation of flow between concentric rotating spheres. Part 1. Steady states ⋮ Simulation of flow between concentric rotating spheres. Part 2. Transitions ⋮ Study of the axially symmetric motion of an incompressible viscous fluid between two concentric rotating spheres ⋮ Characteristics of disturbances in the laminar–turbulent transition of spherical Couette flow. 1. Spiral Taylor–Görtler vortices and traveling waves for narrow gaps ⋮ Slow rotation of concentric spheres with source at their centre in a viscous fluid ⋮ Finite difference method for incompressible Navier--Stokes equations in arbitrary orthogonal curvilinear coordinates ⋮ Advances in Taylor vortex flow: A report on the fourth Taylor vortex flow working party meeting ⋮ Stability analysis for flows in rotating spherical layers (linear theory) ⋮ Stability and nonuniqueness of axisymmetric flows in rotating spherical layers (nonlinear theory) ⋮ Continuation and stability of rotating waves in the magnetized spherical Couette system: secondary transitions and multistability ⋮ Taylor vortices between two concentric rotating spheres
Cites Work