Abstract
The diffusive form of the Van der Pol Oscillator equation may be used to model near-wake dynamics of slender bluff bodies. This model is achieved by a continuous distribution of the equation across the spanwise direction. Here, the Padé Approximant is used to obtain an algebraic approximation for this model. This result is then compared to the equivalent Taylor Series Expansion, and the numerical solution returned by the Classical 4th Order Runge-Kutta Method.
Original language | English |
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Number of pages | 1 |
Publication status | Published - 30 May 2019 |
Event | The 32nd Scottish Fluid Mechanics Meeting - University of Dundee, School of Science and Engineering , Dundee, United Kingdom Duration: 30 May 2019 → 30 May 2019 https://sites.dundee.ac.uk/sfmm-2019/ |
Conference
Conference | The 32nd Scottish Fluid Mechanics Meeting |
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Abbreviated title | SFMM |
Country/Territory | United Kingdom |
City | Dundee |
Period | 30/05/19 → 30/05/19 |
Internet address |
Keywords
- Padé Approximant
- Van der Pol oscillators
- vortex shedding