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The flow of a viscous fluid around a sphere is analysed using a perturbation scheme for a small-sphere Reynolds number when the sphere is sufficiently ";near" a solid wall that the correction due to the wall of the velocity in the inertial region is not negligible.
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The velocity fields are obtained using a perturbation analysis.
The rainbands in the proposed methodology were simulated using a local perturbation scheme.
Potential uses include (a) perturbation schemes for analysis of mixing influence on complex chemical reactions, (b) use of chemical reactions to obtain average fluid mechanical information in complex motions.
The periodic and quasi-periodic solutions are studied after applying a perturbation scheme.
We use a perturbation method around an equilibrium.
We use a perturbation approach to construct the solutions.
The rest of the method is to use a perturbation expansion (also known as Hirota perturbation) in a Hirota bilinear form, collect the coefficients of perturbation parameter and analyze the conditions for multi-soliton solutions.
We use a perturbation theory to quantify the coupling between oceanic and atmospheric waves.
Using the same perturbation scheme as before (wide range) we obtained the following sensitivity scores for the combined perturbations and, which can be compared to the score of S osc = 0 for V i 25, V awee, V a 25 and V iwee, respectively.
The perturbation equation governing the linear instability waves in confined supersonic jets is evaluated using a global scheme instead of the traditional shooting method.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com