ALIRAN FLUIDA TIDAK KENTAL DAN KENTAL DI SEKITAR LINGKARAN
A 2-D flow of incompressible fluid is considered. The flow is uniform and disturbed by a cylinder. The flow will be modelled based on the assumptions which are irrotational inviscid fluid and rotational viscous fluid. For irrotational and inviscid model, the flow will be modelled by Laplace equat...
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id-itb.:340222019-02-01T13:27:46ZALIRAN FLUIDA TIDAK KENTAL DAN KENTAL DI SEKITAR LINGKARAN Andreas A S, Jacobs Matematika Indonesia Final Project Flow over cylinder ; Numerical Method ; Finite difference method ; incompressible flow INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/34022 A 2-D flow of incompressible fluid is considered. The flow is uniform and disturbed by a cylinder. The flow will be modelled based on the assumptions which are irrotational inviscid fluid and rotational viscous fluid. For irrotational and inviscid model, the flow will be modelled by Laplace equation of stream function and Bernoulli equation for pressure. For rotational and viscous model, the flow will be modelled by Poisson equation of stream function coupled with transport equation of vorticity. The model is solved numerically by a finite difference method to observe streamlines, velocity vector, pressure and the contour of vorticity function around the cylinder. For the rotational and viscous model, we found that the model depends on the Reynold’s number involved in the model. For small Reynold’s number, the streamlines are confirmed to be laminar flow. text |
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Institut Teknologi Bandung |
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Indonesia Indonesia |
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Indonesia |
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Matematika |
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Matematika Andreas A S, Jacobs ALIRAN FLUIDA TIDAK KENTAL DAN KENTAL DI SEKITAR LINGKARAN |
| description |
A 2-D flow of incompressible fluid is considered. The flow is uniform and
disturbed by a cylinder. The flow will be modelled based on the assumptions
which are irrotational inviscid fluid and rotational viscous fluid. For irrotational
and inviscid model, the flow will be modelled by Laplace equation of
stream function and Bernoulli equation for pressure. For rotational and viscous
model, the flow will be modelled by Poisson equation of stream function
coupled with transport equation of vorticity. The model is solved numerically
by a finite difference method to observe streamlines, velocity vector, pressure
and the contour of vorticity function around the cylinder. For the rotational
and viscous model, we found that the model depends on the Reynold’s number
involved in the model. For small Reynold’s number, the streamlines are
confirmed to be laminar flow. |
| format |
Final Project |
| author |
Andreas A S, Jacobs |
| author_facet |
Andreas A S, Jacobs |
| author_sort |
Andreas A S, Jacobs |
| title |
ALIRAN FLUIDA TIDAK KENTAL DAN KENTAL DI SEKITAR LINGKARAN |
| title_short |
ALIRAN FLUIDA TIDAK KENTAL DAN KENTAL DI SEKITAR LINGKARAN |
| title_full |
ALIRAN FLUIDA TIDAK KENTAL DAN KENTAL DI SEKITAR LINGKARAN |
| title_fullStr |
ALIRAN FLUIDA TIDAK KENTAL DAN KENTAL DI SEKITAR LINGKARAN |
| title_full_unstemmed |
ALIRAN FLUIDA TIDAK KENTAL DAN KENTAL DI SEKITAR LINGKARAN |
| title_sort |
aliran fluida tidak kental dan kental di sekitar lingkaran |
| url |
https://digilib.itb.ac.id/gdl/view/34022 |
| _version_ |
1821996654072430592 |