Clustering Analysis of Periodic Point Vortices with the L Function(Electromagnetism, optics, acoustics, heat transfer, classical mechanics, and fluid mechanics)

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概要

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• The motion of point vortices with periodic boundary conditions was studied by using Weierstrass zeta functions. The scattering and recoupling of a vortex pair by a third vortex becomes remarkable when the vortex density is large. The clustering of vortices with various initial conditions is quantitated by the L function used in the point process theory in spatial ecology. It is shown that clustering persists if the initial distribution is clustered like an infinite row or a checkered pattern.

• 社団法人日本物理学会の論文
• 2007-04-15

著者

• Umeki Makoto

  Department Of Physics Graduate School Of Science University Of Tokyo

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