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- W2084589170 abstract "The stability of the Dean problem in the presence of a radial temperature gradient is studied in the narrow-gap case. A finite-difference method is used to solve an eigenvalue problem, and critical values of the parameters A and a are given, where a is a wavenumber and A is a parameter determining the onset of instability. The parameter M , which depends upon T 2 − T 1), where T 1 is the temperature of the inner cylinder and T 2 is that of the outer cylinder, governs the onset of instability in such a way that an increase in (+ M ) tends to destabilize the flow, whereas an increase in (− M ) tends to stabilize the flow. The cells and the maximum value of the radial velocity perturbation are found to move towards a cylinder with lower temperature when M > 0." @default.
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- W2084589170 date "1998-09-08" @default.
- W2084589170 modified "2023-09-23" @default.
- W2084589170 title "Effect of radial temperature gradient on the stability of flow in a curved channel" @default.
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- W2084589170 doi "https://doi.org/10.1098/rspa.1998.0259" @default.
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