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High-order implementation of the kinematic Laplacian equation method by spectral elements

Ponta, Fernando Luis et al · Elsevier · 2013

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A novel high-order implementation for the Navier–Stokes equations in the vorticity–velocity formulation is presented. It is based on the kinematic Laplacian equation (KLE) method introduced in a previous work as a low-order finite-element approach. Different aspects of the high-order implementation by spectral elements of this novel procedure are discussed. The well-known problem of a semi-infinite region of stationary fluid bounded by an infinite horizontal flat plate impulsively started is used in different ways to conduct comparative evaluation tests. This time dependent boundary-layer-development problem has an exact analytic solution, and may be regarded as a canonical problem for the subject of generation of vorticity boundary conditions in vorticity–velocity approaches. Results are analyzed and conclusions presented. Fil: Ponta, Fernando Luis. Michigan Technological University; Estados Unidos Fil: Otero, Alejandro Daniel. Consejo Nacional de Investigaciones Científicas y Técnicas; Argentina. Universidad de Buenos Aires. Facultad de Ingeniería; Argentina

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Ponta, F. L. E. A. (2013). High-order implementation of the kinematic Laplacian equation method by spectral elements. https://nodovox.com/record.php?id=1146217

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Ponta, Fernando Luis et al. "High-order implementation of the kinematic Laplacian equation method by spectral elements." 2013. https://nodovox.com/record.php?id=1146217.

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Ponta, Fernando Luis et al. 2013. "High-order implementation of the kinematic Laplacian equation method by spectral elements.". https://nodovox.com/record.php?id=1146217.

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Ponta, F. L. E. A. 2013, High-order implementation of the kinematic Laplacian equation method by spectral elements, Elsevier, available at: https://nodovox.com/record.php?id=1146217 [Accessed 9 Aug. 2026].

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Title
High-order implementation of the kinematic Laplacian equation method by spectral elements
Author / contributors
Ponta, Fernando Luis et al
Publisher
Elsevier
Publication year
2013
ISSN
0045-7930
ISSN
0045-7930
Language
English

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